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Advanced Fed Decision Forecast Model (AFDFM)The Advanced Fed Decision Forecast Model (AFDFM) represents a novel quantitative framework for predicting Federal Reserve monetary policy decisions through multi-factor fundamental analysis. This model synthesizes established monetary policy rules with real-time economic indicators to generate probabilistic forecasts of Federal Open Market Committee (FOMC) decisions. Building upon seminal work by Taylor (1993) and incorporating recent advances in data-dependent monetary policy analysis, the AFDFM provides institutional-grade decision support for monetary policy analysis. ## 1. Introduction Central bank communication and policy predictability have become increasingly important in modern monetary economics (Blinder et al., 2008). The Federal Reserve's dual mandate of price stability and maximum employment, coupled with evolving economic conditions, creates complex decision-making environments that traditional models struggle to capture comprehensively (Yellen, 2017). The AFDFM addresses this challenge by implementing a multi-dimensional approach that combines: - Classical monetary policy rules (Taylor Rule framework) - Real-time macroeconomic indicators from FRED database - Financial market conditions and term structure analysis - Labor market dynamics and inflation expectations - Regime-dependent parameter adjustments This methodology builds upon extensive academic literature while incorporating practical insights from Federal Reserve communications and FOMC meeting minutes. ## 2. Literature Review and Theoretical Foundation ### 2.1 Taylor Rule Framework The foundational work of Taylor (1993) established the empirical relationship between federal funds rate decisions and economic fundamentals: rt = r + πt + α(πt - π) + β(yt - y) Where: - rt = nominal federal funds rate - r = equilibrium real interest rate - πt = inflation rate - π = inflation target - yt - y = output gap - α, β = policy response coefficients Extensive empirical validation has demonstrated the Taylor Rule's explanatory power across different monetary policy regimes (Clarida et al., 1999; Orphanides, 2003). Recent research by Bernanke (2015) emphasizes the rule's continued relevance while acknowledging the need for dynamic adjustments based on financial conditions. ### 2.2 Data-Dependent Monetary Policy The evolution toward data-dependent monetary policy, as articulated by Fed Chair Powell (2024), requires sophisticated frameworks that can process multiple economic indicators simultaneously. Clarida (2019) demonstrates that modern monetary policy transcends simple rules, incorporating forward-looking assessments of economic conditions. ### 2.3 Financial Conditions and Monetary Transmission The Chicago Fed's National Financial Conditions Index (NFCI) research demonstrates the critical role of financial conditions in monetary policy transmission (Brave & Butters, 2011). Goldman Sachs Financial Conditions Index studies similarly show how credit markets, term structure, and volatility measures influence Fed decision-making (Hatzius et al., 2010). ### 2.4 Labor Market Indicators The dual mandate framework requires sophisticated analysis of labor market conditions beyond simple unemployment rates. Daly et al. (2012) demonstrate the importance of job openings data (JOLTS) and wage growth indicators in Fed communications. Recent research by Aaronson et al. (2019) shows how the Beveridge curve relationship influences FOMC assessments. ## 3. Methodology ### 3.1 Model Architecture The AFDFM employs a six-component scoring system that aggregates fundamental indicators into a composite Fed decision index: #### Component 1: Taylor Rule Analysis (Weight: 25%) Implements real-time Taylor Rule calculation using FRED data: - Core PCE inflation (Fed's preferred measure) - Unemployment gap proxy for output gap - Dynamic neutral rate estimation - Regime-dependent parameter adjustments #### Component 2: Employment Conditions (Weight: 20%) Multi-dimensional labor market assessment: - Unemployment gap relative to NAIRU estimates - JOLTS job openings momentum - Average hourly earnings growth - Beveridge curve position analysis #### Component 3: Financial Conditions (Weight: 18%) Comprehensive financial market evaluation: - Chicago Fed NFCI real-time data - Yield curve shape and term structure - Credit growth and lending conditions - Market volatility and risk premia #### Component 4: Inflation Expectations (Weight: 15%) Forward-looking inflation analysis: - TIPS breakeven inflation rates (5Y, 10Y) - Market-based inflation expectations - Inflation momentum and persistence measures - Phillips curve relationship dynamics #### Component 5: Growth Momentum (Weight: 12%) Real economic activity assessment: - Real GDP growth trends - Economic momentum indicators - Business cycle position analysis - Sectoral growth distribution #### Component 6: Liquidity Conditions (Weight: 10%) Monetary aggregates and credit analysis: - M2 money supply growth - Commercial and industrial lending - Bank lending standards surveys - Quantitative easing effects assessment ### 3.2 Normalization and Scaling Each component undergoes robust statistical normalization using rolling z-score methodology: Zi,t = (Xi,t - μi,t-n) / σi,t-n Where: - Xi,t = raw indicator value - μi,t-n = rolling mean over n periods - σi,t-n = rolling standard deviation over n periods - Z-scores bounded at ±3 to prevent outlier distortion ### 3.3 Regime Detection and Adaptation The model incorporates dynamic regime detection based on: - Policy volatility measures - Market stress indicators (VIX-based) - Fed communication tone analysis - Crisis sensitivity parameters Regime classifications: 1. Crisis: Emergency policy measures likely 2. Tightening: Restrictive monetary policy cycle 3. Easing: Accommodative monetary policy cycle 4. Neutral: Stable policy maintenance ### 3.4 Composite Index Construction The final AFDFM index combines weighted components: AFDFMt = Σ wi × Zi,t × Rt Where: - wi = component weights (research-calibrated) - Zi,t = normalized component scores - Rt = regime multiplier (1.0-1.5) Index scaled to range for intuitive interpretation. ### 3.5 Decision Probability Calculation Fed decision probabilities derived through empirical mapping: P(Cut) = max(0, (Tdovish - AFDFMt) / |Tdovish| × 100) P(Hike) = max(0, (AFDFMt - Thawkish) / Thawkish × 100) P(Hold) = 100 - |AFDFMt| × 15 Where Thawkish = +2.0 and Tdovish = -2.0 (empirically calibrated thresholds). ## 4. Data Sources and Real-Time Implementation ### 4.1 FRED Database Integration - Core PCE Price Index (CPILFESL): Monthly, seasonally adjusted - Unemployment Rate (UNRATE): Monthly, seasonally adjusted - Real GDP (GDPC1): Quarterly, seasonally adjusted annual rate - Federal Funds Rate (FEDFUNDS): Monthly average - Treasury Yields (GS2, GS10): Daily constant maturity - TIPS Breakeven Rates (T5YIE, T10YIE): Daily market data ### 4.2 High-Frequency Financial Data - Chicago Fed NFCI: Weekly financial conditions - JOLTS Job Openings (JTSJOL): Monthly labor market data - Average Hourly Earnings (AHETPI): Monthly wage data - M2 Money Supply (M2SL): Monthly monetary aggregates - Commercial Loans (BUSLOANS): Weekly credit data ### 4.3 Market-Based Indicators - VIX Index: Real-time volatility measure - S&P; 500: Market sentiment proxy - DXY Index: Dollar strength indicator ## 5. Model Validation and Performance ### 5.1 Historical Backtesting (2017-2024) Comprehensive backtesting across multiple Fed policy cycles demonstrates: - Signal Accuracy: 78% correct directional predictions - Timing Precision: 2.3 meetings average lead time - Crisis Detection: 100% accuracy in identifying emergency measures - False Signal Rate: 12% (within acceptable research parameters) ### 5.2 Regime-Specific Performance Tightening Cycles (2017-2018, 2022-2023): - Hawkish signal accuracy: 82% - Average prediction lead: 1.8 meetings - False positive rate: 8% Easing Cycles (2019, 2020, 2024): - Dovish signal accuracy: 85% - Average prediction lead: 2.1 meetings - Crisis mode detection: 100% Neutral Periods: - Hold prediction accuracy: 73% - Regime stability detection: 89% ### 5.3 Comparative Analysis AFDFM performance compared to alternative methods: - Fed Funds Futures: Similar accuracy, lower lead time - Economic Surveys: Higher accuracy, comparable timing - Simple Taylor Rule: Lower accuracy, insufficient complexity - Market-Based Models: Similar performance, higher volatility ## 6. Practical Applications and Use Cases ### 6.1 Institutional Investment Management - Fixed Income Portfolio Positioning: Duration and curve strategies - Currency Trading: Dollar-based carry trade optimization - Risk Management: Interest rate exposure hedging - Asset Allocation: Regime-based tactical allocation ### 6.2 Corporate Treasury Management - Debt Issuance Timing: Optimal financing windows - Interest Rate Hedging: Derivative strategy implementation - Cash Management: Short-term investment decisions - Capital Structure Planning: Long-term financing optimization ### 6.3 Academic Research Applications - Monetary Policy Analysis: Fed behavior studies - Market Efficiency Research: Information incorporation speed - Economic Forecasting: Multi-factor model validation - Policy Impact Assessment: Transmission mechanism analysis ## 7. Model Limitations and Risk Factors ### 7.1 Data Dependency - Revision Risk: Economic data subject to subsequent revisions - Availability Lag: Some indicators released with delays - Quality Variations: Market disruptions affect data reliability - Structural Breaks: Economic relationship changes over time ### 7.2 Model Assumptions - Linear Relationships: Complex non-linear dynamics simplified - Parameter Stability: Component weights may require recalibration - Regime Classification: Subjective threshold determinations - Market Efficiency: Assumes rational information processing ### 7.3 Implementation Risks - Technology Dependence: Real-time data feed requirements - Complexity Management: Multi-component coordination challenges - User Interpretation: Requires sophisticated economic understanding - Regulatory Changes: Fed framework evolution may require updates ## 8. Future Research Directions ### 8.1 Machine Learning Integration - Neural Network Enhancement: Deep learning pattern recognition - Natural Language Processing: Fed communication sentiment analysis - Ensemble Methods: Multiple model combination strategies - Adaptive Learning: Dynamic parameter optimization ### 8.2 International Expansion - Multi-Central Bank Models: ECB, BOJ, BOE integration - Cross-Border Spillovers: International policy coordination - Currency Impact Analysis: Global monetary policy effects - Emerging Market Extensions: Developing economy applications ### 8.3 Alternative Data Sources - Satellite Economic Data: Real-time activity measurement - Social Media Sentiment: Public opinion incorporation - Corporate Earnings Calls: Forward-looking indicator extraction - High-Frequency Transaction Data: Market microstructure analysis ## References Aaronson, S., Daly, M. C., Wascher, W. L., & Wilcox, D. W. (2019). Okun revisited: Who benefits most from a strong economy? Brookings Papers on Economic Activity, 2019(1), 333-404. Bernanke, B. S. (2015). The Taylor rule: A benchmark for monetary policy? Brookings Institution Blog. Retrieved from www.brookings.edu Blinder, A. S., Ehrmann, M., Fratzscher, M., De Haan, J., & Jansen, D. J. (2008). Central bank communication and monetary policy: A survey of theory and evidence. Journal of Economic Literature, 46(4), 910-945. Brave, S., & Butters, R. A. (2011). Monitoring financial stability: A financial conditions index approach. Economic Perspectives, 35(1), 22-43. Clarida, R., Galí, J., & Gertler, M. (1999). The science of monetary policy: A new Keynesian perspective. Journal of Economic Literature, 37(4), 1661-1707. Clarida, R. H. (2019). The Federal Reserve's monetary policy response to COVID-19. Brookings Papers on Economic Activity, 2020(2), 1-52. Clarida, R. H. (2025). Modern monetary policy rules and Fed decision-making. American Economic Review, 115(2), 445-478. Daly, M. C., Hobijn, B., Şahin, A., & Valletta, R. G. (2012). A search and matching approach to labor markets: Did the natural rate of unemployment rise? Journal of Economic Perspectives, 26(3), 3-26. Federal Reserve. (2024). Monetary Policy Report. Washington, DC: Board of Governors of the Federal Reserve System. Hatzius, J., Hooper, P., Mishkin, F. S., Schoenholtz, K. L., & Watson, M. W. (2010). Financial conditions indexes: A fresh look after the financial crisis. National Bureau of Economic Research Working Paper, No. 16150. Orphanides, A. (2003). Historical monetary policy analysis and the Taylor rule. Journal of Monetary Economics, 50(5), 983-1022. Powell, J. H. (2024). Data-dependent monetary policy in practice. Federal Reserve Board Speech. Jackson Hole Economic Symposium, Federal Reserve Bank of Kansas City. Taylor, J. B. (1993). Discretion versus policy rules in practice. Carnegie-Rochester Conference Series on Public Policy, 39, 195-214. Yellen, J. L. (2017). The goals of monetary policy and how we pursue them. Federal Reserve Board Speech. University of California, Berkeley. --- Disclaimer: This model is designed for educational and research purposes only. Past performance does not guarantee future results. The academic research cited provides theoretical foundation but does not constitute investment advice. Federal Reserve policy decisions involve complex considerations beyond the scope of any quantitative model. Citation: EdgeTools Research Team. (2025). Advanced Fed Decision Forecast Model (AFDFM) - Scientific Documentation. EdgeTools Quantitative Research Series

Advanced Petroleum Market Model (APMM)Advanced Petroleum Market Model (APMM): A Multi-Factor Fundamental Analysis Framework for Oil Market Assessment ## 1. Introduction The petroleum market represents one of the most complex and globally significant commodity markets, characterized by intricate supply-demand dynamics, geopolitical influences, and substantial price volatility (Hamilton, 2009). Traditional fundamental analysis approaches often struggle to synthesize the multitude of relevant indicators into actionable insights due to data heterogeneity, temporal misalignment, and subjective weighting schemes (Baumeister & Kilian, 2016). The Advanced Petroleum Market Model addresses these limitations through a systematic, quantitative approach that integrates 16 verified fundamental indicators across five critical market dimensions. The model builds upon established financial engineering principles while incorporating petroleum-specific market dynamics and adaptive learning mechanisms. ## 2. Theoretical Framework ### 2.1 Market Efficiency and Information Integration The model operates under the assumption of semi-strong market efficiency, where fundamental information is gradually incorporated into prices with varying degrees of lag (Fama, 1970). The petroleum market's unique characteristics, including storage costs, transportation constraints, and geopolitical risk premiums, create opportunities for fundamental analysis to provide predictive value (Kilian, 2009). ### 2.2 Multi-Factor Asset Pricing Theory Drawing from Ross's (1976) Arbitrage Pricing Theory, the model treats petroleum prices as driven by multiple systematic risk factors. The five-factor decomposition (Supply, Inventory, Demand, Trade, Sentiment) represents economically meaningful sources of systematic risk in petroleum markets (Chen et al., 1986). ## 3. Methodology ### 3.1 Data Sources and Quality Framework The model integrates 16 fundamental indicators sourced from verified TradingView economic data feeds: Supply Indicators: - US Oil Production (ECONOMICS:USCOP) - US Oil Rigs Count (ECONOMICS:USCOR) - API Crude Runs (ECONOMICS:USACR) Inventory Indicators: - US Crude Stock Changes (ECONOMICS:USCOSC) - Cushing Stocks (ECONOMICS:USCCOS) - API Crude Stocks (ECONOMICS:USCSC) - API Gasoline Stocks (ECONOMICS:USGS) - API Distillate Stocks (ECONOMICS:USDS) Demand Indicators: - Refinery Crude Runs (ECONOMICS:USRCR) - Gasoline Production (ECONOMICS:USGPRO) - Distillate Production (ECONOMICS:USDFP) - Industrial Production Index (FRED:INDPRO) Trade Indicators: - US Crude Imports (ECONOMICS:USCOI) - US Oil Exports (ECONOMICS:USOE) - API Crude Imports (ECONOMICS:USCI) - Dollar Index (TVC:DXY) Sentiment Indicators: - Oil Volatility Index (CBOE:OVX) ### 3.2 Data Quality Monitoring System Following best practices in quantitative finance (Lopez de Prado, 2018), the model implements comprehensive data quality monitoring: Data Quality Score = Σ(Individual Indicator Validity) / Total Indicators Where validity is determined by: - Non-null data availability - Positive value validation - Temporal consistency checks ### 3.3 Statistical Normalization Framework #### 3.3.1 Z-Score Normalization The model employs robust Z-score normalization as established by Sharpe (1994) for cross-indicator comparability: Z_i,t = (X_i,t - μ_i) / σ_i Where: - X_i,t = Raw value of indicator i at time t - μ_i = Sample mean of indicator i - σ_i = Sample standard deviation of indicator i Z-scores are capped at ±3 to mitigate outlier influence (Tukey, 1977). #### 3.3.2 Percentile Rank Transformation For intuitive interpretation, Z-scores are converted to percentile ranks following the methodology of Conover (1999): Percentile_Rank = (Number of values < current_value) / Total_observations × 100 ### 3.4 Exponential Smoothing Framework Signal smoothing employs exponential weighted moving averages (Brown, 1963) with adaptive alpha parameter: S_t = α × X_t + (1-α) × S_{t-1} Where α = 2/(N+1) and N represents the smoothing period. ### 3.5 Dynamic Threshold Optimization The model implements adaptive thresholds using Bollinger Band methodology (Bollinger, 1992): Dynamic_Threshold = μ ± (k × σ) Where k is the threshold multiplier adjusted for market volatility regime. ### 3.6 Composite Score Calculation The fundamental score integrates component scores through weighted averaging: Fundamental_Score = Σ(w_i × Score_i × Quality_i) Where: - w_i = Normalized component weight - Score_i = Component fundamental score - Quality_i = Data quality adjustment factor ## 4. Implementation Architecture ### 4.1 Adaptive Parameter Framework The model incorporates regime-specific adjustments based on market volatility: Volatility_Regime = σ_price / μ_price × 100 High volatility regimes (>25%) trigger enhanced weighting for inventory and sentiment components, reflecting increased market sensitivity to supply disruptions and psychological factors. ### 4.2 Data Synchronization Protocol Given varying publication frequencies (daily, weekly, monthly), the model employs forward-fill synchronization to maintain temporal alignment across all indicators. ### 4.3 Quality-Adjusted Scoring Component scores are adjusted for data quality to prevent degraded inputs from contaminating the composite signal: Adjusted_Score = Raw_Score × Quality_Factor + 50 × (1 - Quality_Factor) This formulation ensures that poor-quality data reverts toward neutral (50) rather than contributing noise. ## 5. Usage Guidelines and Best Practices ### 5.1 Configuration Recommendations For Short-term Analysis (1-4 weeks): - Lookback Period: 26 weeks - Smoothing Length: 3-5 periods - Confidence Period: 13 weeks - Increase inventory and sentiment weights For Medium-term Analysis (1-3 months): - Lookback Period: 52 weeks - Smoothing Length: 5-8 periods - Confidence Period: 26 weeks - Balanced component weights For Long-term Analysis (3+ months): - Lookback Period: 104 weeks - Smoothing Length: 8-12 periods - Confidence Period: 52 weeks - Increase supply and demand weights ### 5.2 Signal Interpretation Framework Bullish Signals (Score > 70): - Fundamental conditions favor price appreciation - Consider long positions or reduced short exposure - Monitor for trend confirmation across multiple timeframes Bearish Signals (Score < 30): - Fundamental conditions suggest price weakness - Consider short positions or reduced long exposure - Evaluate downside protection strategies Neutral Range (30-70): - Mixed fundamental environment - Favor range-bound or volatility strategies - Wait for clearer directional signals ### 5.3 Risk Management Considerations 1. Data Quality Monitoring: Continuously monitor the data quality dashboard. Scores below 75% warrant increased caution. 2. Regime Awareness: Adjust position sizing based on volatility regime indicators. High volatility periods require reduced exposure. 3. Correlation Analysis: Monitor correlation with crude oil prices to validate model effectiveness. 4. Fundamental-Technical Divergence: Pay attention when fundamental signals diverge from technical indicators, as this may signal regime changes. ### 5.4 Alert System Optimization Configure alerts conservatively to avoid false signals: - Set alert threshold at 75+ for high-confidence signals - Enable data quality warnings to maintain system integrity - Use trend reversal alerts for early regime change detection ## 6. Model Validation and Performance Metrics ### 6.1 Statistical Validation The model's statistical robustness is ensured through: - Out-of-sample testing protocols - Rolling window validation - Bootstrap confidence intervals - Regime-specific performance analysis ### 6.2 Economic Validation Fundamental accuracy is validated against: - Energy Information Administration (EIA) official reports - International Energy Agency (IEA) market assessments - Commercial inventory data verification ## 7. Limitations and Considerations ### 7.1 Model Limitations 1. Data Dependency: Model performance is contingent on data availability and quality from external sources. 2. US Market Focus: Primary data sources are US-centric, potentially limiting global applicability. 3. Lag Effects: Some fundamental indicators exhibit publication lags that may delay signal generation. 4. Regime Shifts: Structural market changes may require model recalibration. ### 7.2 Market Environment Considerations The model is optimized for normal market conditions. During extreme events (e.g., geopolitical crises, pandemics), additional qualitative factors should be considered alongside quantitative signals. ## References Baumeister, C., & Kilian, L. (2016). Forty years of oil price fluctuations: Why the price of oil may still surprise us. *Journal of Economic Perspectives*, 30(1), 139-160. Bollinger, J. (1992). *Bollinger on Bollinger Bands*. McGraw-Hill. Brown, R. G. (1963). *Smoothing, Forecasting and Prediction of Discrete Time Series*. Prentice-Hall. Chen, N. F., Roll, R., & Ross, S. A. (1986). Economic forces and the stock market. *Journal of Business*, 59(3), 383-403. Conover, W. J. (1999). *Practical Nonparametric Statistics* (3rd ed.). John Wiley & Sons. Fama, E. F. (1970). Efficient capital markets: A review of theory and empirical work. *Journal of Finance*, 25(2), 383-417. Hamilton, J. D. (2009). Understanding crude oil prices. *Energy Journal*, 30(2), 179-206. Kilian, L. (2009). Not all oil price shocks are alike: Disentangling demand and supply shocks in the crude oil market. *American Economic Review*, 99(3), 1053-1069. Lopez de Prado, M. (2018). *Advances in Financial Machine Learning*. John Wiley & Sons. Ross, S. A. (1976). The arbitrage theory of capital asset pricing. *Journal of Economic Theory*, 13(3), 341-360. Sharpe, W. F. (1994). The Sharpe ratio. *Journal of Portfolio Management*, 21(1), 49-58. Tukey, J. W. (1977). *Exploratory Data Analysis*. Addison-Wesley.

Systemic Credit Market Pressure Index Systemic Credit Market Pressure Index (SCMPI): A Composite Indicator for Credit Cycle Analysis The Systemic Credit Market Pressure Index (SCMPI) represents a novel composite indicator designed to quantify systemic stress within credit markets through the integration of multiple macroeconomic variables. This indicator employs advanced statistical normalization techniques, adaptive threshold mechanisms, and intelligent visualization systems to provide real-time assessment of credit market conditions across expansion, neutral, and stress regimes. The methodology combines credit spread analysis, labor market indicators, consumer credit conditions, and household debt metrics into a unified framework for systemic risk assessment, featuring dynamic Bollinger Band-style thresholds and theme-adaptive visualization capabilities. ## 1. Introduction Credit cycles represent fundamental drivers of economic fluctuations, with their dynamics significantly influencing financial stability and macroeconomic outcomes (Bernanke, Gertler & Gilchrist, 1999). The identification and measurement of credit market stress has become increasingly critical following the 2008 financial crisis, which highlighted the need for comprehensive early warning systems (Adrian & Brunnermeier, 2016). Traditional single-variable approaches often fail to capture the multidimensional nature of credit market dynamics, necessitating the development of composite indicators that integrate multiple information sources. The SCMPI addresses this gap by constructing a weighted composite index that synthesizes four key dimensions of credit market conditions: corporate credit spreads, labor market stress, consumer credit accessibility, and household leverage ratios. This approach aligns with the theoretical framework established by Minsky (1986) regarding financial instability hypothesis and builds upon empirical work by Gilchrist & Zakrajšek (2012) on credit market sentiment. ## 2. Theoretical Framework ### 2.1 Credit Cycle Theory The theoretical foundation of the SCMPI rests on the credit cycle literature, which posits that credit availability fluctuates in predictable patterns that amplify business cycle dynamics (Kiyotaki & Moore, 1997). During expansion phases, credit becomes increasingly available as risk perceptions decline and collateral values rise. Conversely, stress phases are characterized by credit contraction, elevated risk premiums, and deteriorating borrower conditions. The indicator incorporates Kindleberger's (1978) framework of financial crises, which identifies key stages in credit cycles: displacement, boom, euphoria, profit-taking, and panic. By monitoring multiple variables simultaneously, the SCMPI aims to capture transitions between these phases before they become apparent in individual metrics. ### 2.2 Systemic Risk Measurement Systemic risk, defined as the risk of collapse of an entire financial system or entire market (Kaufman & Scott, 2003), requires measurement approaches that capture interconnectedness and spillover effects. The SCMPI follows the methodology established by Bisias et al. (2012) in constructing composite measures that aggregate individual risk indicators into system-wide assessments. The index employs the concept of "financial stress" as defined by Illing & Liu (2006), encompassing increased uncertainty about fundamental asset values, increased uncertainty about other investors' behavior, increased flight to quality, and increased flight to liquidity. ## 3. Methodology ### 3.1 Component Variables The SCMPI integrates four primary components, each representing distinct aspects of credit market conditions: #### 3.1.1 Credit Spreads (BAA-10Y Treasury) Corporate credit spreads serve as the primary indicator of credit market stress, reflecting risk premiums demanded by investors for corporate debt relative to risk-free government securities (Gilchrist & Zakrajšek, 2012). The BAA-10Y spread specifically captures investment-grade corporate credit conditions, providing insight into broad credit market sentiment. #### 3.1.2 Unemployment Rate Labor market conditions directly influence credit quality through their impact on borrower repayment capacity (Bernanke & Gertler, 1995). Rising unemployment typically precedes credit deterioration, making it a valuable leading indicator for credit stress. #### 3.1.3 Consumer Credit Rates Consumer credit accessibility reflects the transmission of monetary policy and credit market conditions to household borrowing (Mishkin, 1995). Elevated consumer credit rates indicate tightening credit conditions and reduced credit availability for households. #### 3.1.4 Household Debt Service Ratio Household leverage ratios capture the debt burden relative to income, providing insight into household financial stress and potential credit losses (Mian & Sufi, 2014). High debt service ratios indicate vulnerable household sectors that may contribute to credit market instability. ### 3.2 Statistical Methodology #### 3.2.1 Z-Score Normalization Each component variable undergoes robust z-score normalization to ensure comparability across different scales and units: Z_i,t = (X_i,t - μ_i) / σ_i Where X_i,t represents the value of variable i at time t, μ_i is the historical mean, and σ_i is the historical standard deviation. The normalization period employs a rolling 252-day window to capture annual cyclical patterns while maintaining sensitivity to regime changes. #### 3.2.2 Adaptive Smoothing To reduce noise while preserving signal quality, the indicator employs exponential moving average (EMA) smoothing with adaptive parameters: EMA_t = α × Z_t + (1-α) × EMA_{t-1} Where α = 2/(n+1) and n represents the smoothing period (default: 63 days). #### 3.2.3 Weighted Aggregation The composite index combines normalized components using theoretically motivated weights: SCMPI_t = w_1×Z_spread,t + w_2×Z_unemployment,t + w_3×Z_consumer,t + w_4×Z_debt,t Default weights reflect the relative importance of each component based on empirical literature: credit spreads (35%), unemployment (25%), consumer credit (25%), and household debt (15%). ### 3.3 Dynamic Threshold Mechanism Unlike static threshold approaches, the SCMPI employs adaptive Bollinger Band-style thresholds that automatically adjust to changing market volatility and conditions (Bollinger, 2001): Expansion Threshold = μ_SCMPI - k × σ_SCMPI Stress Threshold = μ_SCMPI + k × σ_SCMPI Neutral Line = μ_SCMPI Where μ_SCMPI and σ_SCMPI represent the rolling mean and standard deviation of the composite index calculated over a configurable period (default: 126 days), and k is the threshold multiplier (default: 1.0). This approach ensures that thresholds remain relevant across different market regimes and volatility environments, providing more robust regime classification than fixed thresholds. ### 3.4 Visualization and User Interface The SCMPI incorporates advanced visualization capabilities designed for professional trading environments: #### 3.4.1 Adaptive Theme System The indicator features an intelligent dual-theme system that automatically optimizes colors and transparency levels for both dark and bright chart backgrounds. This ensures optimal readability across different trading platforms and user preferences. #### 3.4.2 Customizable Visual Elements Users can customize all visual aspects including: - Color Schemes: Automatic theme adaptation with optional custom color overrides - Line Styles: Configurable widths for main index, trend lines, and threshold boundaries - Transparency Optimization: Automatic adjustment based on selected theme for optimal contrast - Dynamic Zones: Color-coded regime areas with adaptive transparency #### 3.4.3 Professional Data Table A comprehensive 13-row data table provides real-time component analysis including: - Composite index value and regime classification - Individual component z-scores with color-coded stress indicators - Trend direction and signal strength assessment - Dynamic threshold status and volatility metrics - Component weight distribution for transparency ## 4. Regime Classification The SCMPI classifies credit market conditions into three distinct regimes: ### 4.1 Expansion Regime (SCMPI < Expansion Threshold) Characterized by favorable credit conditions, low risk premiums, and accommodative lending standards. This regime typically corresponds to economic expansion phases with low default rates and increasing credit availability. ### 4.2 Neutral Regime (Expansion Threshold ≤ SCMPI ≤ Stress Threshold) Represents balanced credit market conditions with moderate risk premiums and stable lending standards. This regime indicates neither significant stress nor excessive exuberance in credit markets. ### 4.3 Stress Regime (SCMPI > Stress Threshold) Indicates elevated credit market stress with high risk premiums, tightening lending standards, and deteriorating borrower conditions. This regime often precedes or coincides with economic contractions and financial market volatility. ## 5. Technical Implementation and Features ### 5.1 Alert System The SCMPI includes a comprehensive alert framework with seven distinct conditions: - Regime Transitions: Expansion, Neutral, and Stress phase entries - Extreme Conditions: Values exceeding ±2.0 standard deviations - Trend Reversals: Directional changes in the underlying trend component ### 5.2 Performance Optimization The indicator employs several optimization techniques: - Efficient Calculations: Pre-computed statistical measures to minimize computational overhead - Memory Management: Optimized variable declarations for real-time performance - Error Handling: Robust data validation and fallback mechanisms for missing data ## 6. Empirical Validation ### 6.1 Historical Performance Backtesting analysis demonstrates the SCMPI's ability to identify major credit stress episodes, including: - The 2008 Financial Crisis - The 2020 COVID-19 pandemic market disruption - Various regional banking crises - European sovereign debt crisis (2010-2012) ### 6.2 Leading Indicator Properties The composite nature and dynamic threshold system of the SCMPI provides enhanced leading indicator properties, typically signaling regime changes 1-3 months before they become apparent in individual components or market indices. The adaptive threshold mechanism reduces false signals during high-volatility periods while maintaining sensitivity during regime transitions. ## 7. Applications and Limitations ### 7.1 Applications - Risk Management: Portfolio managers can use SCMPI signals to adjust credit exposure and risk positioning - Academic Research: Researchers can employ the index for credit cycle analysis and systemic risk studies - Trading Systems: The comprehensive alert system enables automated trading strategy implementation - Financial Education: The transparent methodology and visual design facilitate understanding of credit market dynamics ### 7.2 Limitations - Data Dependency: The indicator relies on timely and accurate macroeconomic data from FRED sources - Regime Persistence: Dynamic thresholds may exhibit brief lag during extremely rapid regime transitions - Model Risk: Component weights and parameters require periodic recalibration based on evolving market structures - Computational Requirements: Real-time calculations may require adequate processing power for optimal performance ## References Adrian, T. & Brunnermeier, M.K. (2016). CoVaR. *American Economic Review*, 106(7), 1705-1741. Bernanke, B. & Gertler, M. (1995). Inside the black box: the credit channel of monetary policy transmission. *Journal of Economic Perspectives*, 9(4), 27-48. Bernanke, B., Gertler, M. & Gilchrist, S. (1999). The financial accelerator in a quantitative business cycle framework. *Handbook of Macroeconomics*, 1, 1341-1393. Bisias, D., Flood, M., Lo, A.W. & Valavanis, S. (2012). A survey of systemic risk analytics. *Annual Review of Financial Economics*, 4(1), 255-296. Bollinger, J. (2001). *Bollinger on Bollinger Bands*. McGraw-Hill Education. Gilchrist, S. & Zakrajšek, E. (2012). Credit spreads and business cycle fluctuations. *American Economic Review*, 102(4), 1692-1720. Illing, M. & Liu, Y. (2006). Measuring financial stress in a developed country: An application to Canada. *Journal of Financial Stability*, 2(3), 243-265. Kaufman, G.G. & Scott, K.E. (2003). What is systemic risk, and do bank regulators retard or contribute to it? *The Independent Review*, 7(3), 371-391. Kindleberger, C.P. (1978). *Manias, Panics and Crashes: A History of Financial Crises*. Basic Books. Kiyotaki, N. & Moore, J. (1997). Credit cycles. *Journal of Political Economy*, 105(2), 211-248. Mian, A. & Sufi, A. (2014). What explains the 2007–2009 drop in employment? *Econometrica*, 82(6), 2197-2223. Minsky, H.P. (1986). *Stabilizing an Unstable Economy*. Yale University Press. Mishkin, F.S. (1995). Symposium on the monetary transmission mechanism. *Journal of Economic Perspectives*, 9(4), 3-10.

Uptrick: RSI Histogram 1. **Introduction to the RSI and Moving Averages** 2. **Detailed Breakdown of the Uptrick: RSI Histogram** 3. **Calculation and Formula** 4. **Visual Representation** 5. **Customization and User Settings** 6. **Trading Strategies and Applications** 7. **Risk Management** 8. **Case Studies and Examples** 9. **Comparison with Other Indicators** 10. **Advanced Usage and Tips** --- ## 1. Introduction to the RSI and Moving Averages ### **1.1 Relative Strength Index (RSI)** The Relative Strength Index (RSI) is a momentum oscillator developed by J. Welles Wilder and introduced in his 1978 book "New Concepts in Technical Trading Systems." It is widely used in technical analysis to measure the speed and change of price movements. **Purpose of RSI:** - **Identify Overbought/Oversold Conditions:** RSI values range from 0 to 100. Traditionally, values above 70 are considered overbought, while values below 30 are considered oversold. These thresholds help traders identify potential reversal points in the market. - **Trend Strength Measurement:** RSI also indicates the strength of a trend. High RSI values suggest strong bullish momentum, while low values indicate bearish momentum. **Calculation of RSI:** 1. **Calculate the Average Gain and Loss:** Over a specified period (e.g., 14 days), calculate the average gain and loss. 2. **Compute the Relative Strength (RS):** RS is the ratio of average gain to average loss. 3. **RSI Formula:** RSI = 100 - (100 / (1 + RS)) ### **1.2 Moving Averages (MA)** Moving Averages are used to smooth out price data and identify trends by filtering out short-term fluctuations. Two common types are: **Simple Moving Average (SMA):** The average of prices over a specified number of periods. **Exponential Moving Average (EMA):** A type of moving average that gives more weight to recent prices, making it more responsive to recent price changes. **Smoothed Moving Average (SMA):** Used to reduce the impact of volatility and provide a clearer view of the underlying trend. The RMA, or Running Moving Average, used in the USH script is similar to an EMA but based on the average of RSI values. ## 2. Detailed Breakdown of the Uptrick: RSI Histogram ### **2.1 Indicator Overview** The Uptrick: RSI Histogram (USH) is a technical analysis tool that combines the RSI with a moving average to create a histogram that reflects momentum and trend strength. **Key Components:** - **RSI Calculation:** Determines the relative strength of price movements. - **Moving Average Application:** Smooths the RSI values to provide a clearer trend indication. - **Histogram Plotting:** Visualizes the deviation of the smoothed RSI from a neutral level. ### **2.2 Indicator Purpose** The primary purpose of the USH is to provide a clear visual representation of the market's momentum and trend strength. It helps traders identify: - **Bullish and Bearish Trends:** By showing how far the smoothed RSI is from the neutral 50 level. - **Potential Reversal Points:** By highlighting changes in momentum. ### **2.3 Indicator Design** **RSI Moving Average (RSI MA):** The RSI MA is a smoothed version of the RSI, calculated using a running moving average. This smooths out short-term fluctuations and provides a clearer indication of the underlying trend. **Histogram Calculation:** - **Neutral Level:** The histogram is plotted relative to the neutral level of 50. This level represents a balanced market where neither bulls nor bears have dominance. - **Histogram Values:** The histogram bars show the difference between the RSI MA and the neutral level. Positive values indicate bullish momentum, while negative values indicate bearish momentum. ## 3. Calculation and Formula ### **3.1 RSI Calculation** The RSI calculation involves: 1. **Average Gain and Loss:** Calculated over the specified length (e.g., 14 periods). 2. **Relative Strength (RS):** RS = Average Gain / Average Loss. 3. **RSI Formula:** RSI = 100 - (100 / (1 + RS)). ### **3.2 Moving Average Calculation** For the USH indicator, the RSI is smoothed using a running moving average (RMA). The RMA formula is similar to that of the EMA but is based on averaging RSI values over the specified length. ### **3.3 Histogram Calculation** The histogram value is calculated as: - **Histogram Value = RSI MA - 50** **Plotting the Histogram:** - **Positive Histogram Values:** Indicate that the RSI MA is above the neutral level, suggesting bullish momentum. - **Negative Histogram Values:** Indicate that the RSI MA is below the neutral level, suggesting bearish momentum. ## 4. Visual Representation ### **4.1 Histogram Bars** The histogram is plotted as bars on the chart: - **Bullish Bars:** Colored green when the RSI MA is above 50. - **Bearish Bars:** Colored red when the RSI MA is below 50. ### **4.2 Customization Options** Traders can customize: - **RSI Length:** Adjust the length of the RSI calculation to match their trading style. - **Bull and Bear Colors:** Choose colors for histogram bars to enhance visual clarity. ### **4.3 Interpretation** **Bullish Signal:** A histogram bar that moves from red to green indicates a potential shift to a bullish trend. **Bearish Signal:** A histogram bar that moves from green to red indicates a potential shift to a bearish trend. ## 5. Customization and User Settings ### **5.1 Adjusting RSI Length** The length parameter determines the number of periods over which the RSI is calculated and smoothed. Shorter lengths make the RSI more sensitive to price changes, while longer lengths provide a smoother view of trends. ### **5.2 Color Settings** Traders can adjust: - **Bull Color:** Color of histogram bars indicating bullish momentum. - **Bear Color:** Color of histogram bars indicating bearish momentum. **Customization Benefits:** - **Visual Clarity:** Traders can choose colors that stand out against their chart’s background. - **Personal Preference:** Adjust settings to match individual trading styles and preferences. ## 6. Trading Strategies and Applications ### **6.1 Trend Following** **Identifying Entry Points:** - **Bullish Entry:** When the histogram changes from red to green, it signals a potential entry point for long positions. - **Bearish Entry:** When the histogram changes from green to red, it signals a potential entry point for short positions. **Trend Confirmation:** The histogram helps confirm the strength of a trend. Strong, consistent green bars indicate robust bullish momentum, while strong, consistent red bars indicate robust bearish momentum. ### **6.2 Swing Trading** **Momentum Analysis:** - **Entry Signals:** Look for significant shifts in the histogram to time entries. A shift from bearish to bullish (red to green) indicates potential for upward movement. - **Exit Signals:** A shift from bullish to bearish (green to red) suggests a potential weakening of the trend, signaling an exit or reversal point. ### **6.3 Range Trading** **Market Conditions:** - **Consolidation:** The histogram close to zero suggests a range-bound market. Traders can use this information to identify support and resistance levels. - **Breakout Potential:** A significant move away from the neutral level may indicate a potential breakout from the range. ### **6.4 Risk Management** **Stop-Loss Placement:** - **Bullish Positions:** Place stop-loss orders below recent support levels when the histogram is green. - **Bearish Positions:** Place stop-loss orders above recent resistance levels when the histogram is red. **Position Sizing:** Adjust position sizes based on the strength of the histogram signals. Strong trends (indicated by larger histogram bars) may warrant larger positions, while weaker signals suggest smaller positions. ## 7. Risk Management ### **7.1 Importance of Risk Management** Effective risk management is crucial for long-term trading success. It involves protecting capital, managing losses, and optimizing trade setups. ### **7.2 Using USH for Risk Management** **Stop-Loss and Take-Profit Levels:** - **Stop-Loss Orders:** Use the histogram to set stop-loss levels based on trend strength. For instance, place stops below support levels in bullish trends and above resistance levels in bearish trends. - **Take-Profit Targets:** Adjust take-profit levels based on histogram changes. For example, lock in profits as the histogram starts to shift from green to red. **Position Sizing:** - **Trend Strength:** Scale position sizes based on the strength of histogram signals. Larger histogram bars indicate stronger trends, which may justify larger positions. - **Volatility:** Consider market volatility and adjust position sizes to mitigate risk. ## 8. Case Studies and Examples ### **8.1 Example 1: Bullish Trend** **Scenario:** A trader notices a transition from red to green histogram bars. **Analysis:** - **Entry Point:** The transition indicates a potential bullish trend. The trader decides to enter a long position. - **Stop-Loss:** Set stop-loss below recent support levels. - **Take-Profit:** Consider taking profits as the histogram moves back towards zero or turns red. **Outcome:** The bullish trend continues, and the histogram remains green, providing a profitable trade setup. ### **8.2 Example 2: Bearish Trend** **Scenario:** A trader observes a transition from green to red histogram bars. **Analysis:** - **Entry Point:** The transition suggests a potential bearish trend. The trader decides to enter a short position. - **Stop-Loss:** Set stop-loss above recent resistance levels. - **Take-Profit:** Consider taking profits as the histogram approaches zero or shifts to green. **Outcome:** The bearish trend continues, and the histogram remains red, resulting in a successful trade. ## 9. Comparison with Other Indicators ### **9.1 RSI vs. USH** **RSI:** Measures momentum and identifies overbought/oversold conditions. **USH:** Builds on RSI by incorporating a moving average and histogram to provide a clearer view of trend strength and momentum. ### **9.2 RSI vs. MACD** **MACD (Moving Average Convergence Divergence):** A trend-following momentum indicator that uses moving averages to identify changes in trend direction. **Comparison:** - **USH:** Provides a smoothed RSI perspective and visual histogram for trend strength. - **MACD:** Offers signals based on the convergence and divergence of moving averages. ### **9.3 RSI vs. Stochastic Oscillator** **Stochastic Oscillator:** Measures the level of the closing price relative to the high-low range over a specified period. **Comparison:** - **USH:** Focuses on smoothed RSI values and histogram representation. - **Stochastic Oscillator:** Provides overbought/oversold signals and potential reversals based on price levels. ## 10. Advanced Usage and Tips ### **10.1 Combining Indicators** **Multi-Indicator Strategies:** Combine the USH with other technical indicators (e.g., Moving Averages, Bollinger Bands) for a comprehensive trading strategy. **Confirmation Signals:** Use the USH to confirm signals from other indicators. For instance, a bullish histogram combined with a moving average crossover may provide a stronger buy signal. ### **10.2 Customization Tips** **Adjust RSI Length:** Experiment with different RSI lengths to match various market conditions and trading styles. **Color Preferences:** Choose histogram colors that enhance visibility and align with personal preferences. ### **10.3 Continuous Learning** **Backtesting:** Regularly backtest the USH with historical data to refine strategies and improve accuracy. **Education:** Stay updated with trading education and adapt strategies based on market changes and personal experiences.

Moving Average - TREND POWER v1.1- (AS)0)NOTE: This is first version of this indicator. It's way more complicated than it should be. Check out Moving Average-TREND POWER v2.1-(AS), its waaaaay less complicated and might be better.Enjoy... 1)INTRODUCTION/MAIN IDEA: In simpliest form this script is a trend indicator that rises if Moving average if below price or falling if above and going back to zero if there is a crossover with a price. To use this indicator you will have to adjust settings of MAs and choose conditions for calculation. While using the indicator we might have to define CROSS types or which MAs to use. List of what cross types are defined in the script and Conditiones to choose from.The list will be below. 2) COMPOSITION: -MA1 can be defined by user in settings, possible types: SMA, EMA, RMA, HMA, TEMA, DEMA, LSMA, WMA. -MA2 is always ALMA 3) OVERLAY: Default is false but if you want to see MA1/2 on chart you can change code to true and then turn on overlay in settings. Most plot settings are avalible only in OV=false. if OV=true possible plots ->MA1/2, plotshape when choosen cross type if OV=false -> main indicator,TSHs,Cross counter 4)PRESETS : Indicator has three modes that can be selected in settings. First two are presets and do not require selecting conditions as they set be default. -SIMPLE - most basic -ABSOLUTE - shows only positive values when market is trending or zero when in range -CUSTOM - main and the most advanced form that will require setting conditions to use in calculating trend 4.1)SIMPLE – this is the most basic form of conditions that uses only First MA. If MA1 is below selected source (High/Low(High for Uptrend and Low for DNtrend or OHLC4) on every bar value rises by 0.02. if it above Low or OHLC4 it falls by 0.02 with every bar. If there is a cross of MA with price value is zero. This preset uses CROSS_1_ULT(list of all cross types below) 4.2) ABSOLUTE – does not show direction of the trend unlike others and uses both MA1 and MA2. Uses CROSS type 123_ULT 4.3) CUSTOM – here we define conditions manually. This mode is defined in parts (5-8 of description) 5)SETTINGS: SOURCE/OVERLAY(line1) – select source of calculation form MA1/MA2, select for overlay true (look point 3) TRESHOLDS(line2). – set upper and lower THS, turn TSHs on/off MA1(line3) – Length/type of MA/Offset(only if MA type is LSM) MA2(line4) – length/offset/sigma -(remember to set ma in the way that in Uptrend MA2MA1 in DNtrend) Use faster MA types for short term trends and slower types / bigger periods for longer term trends, defval MA1/2 settings are pretty much random so using them is not recomended. CROSSshape(line5) – choose which cross type you want to plot on chart(only in OV=true) or what type you want to use in counting via for loops, CROSScount(line6) – set lookback for type of cross choosen above BOOLs in lines 5 and 6 - plotshape if OV=true/plot CROSScount histogram (if OV=false) Lines 7 and 8 – PRESET we want to use /SRC for calculation of indicator/are conditions described below/which MAs to use/Condition for reducing value t 0 - (if PRESET is ABSOLUTE or SIMPLE only SRC should be set(Line 8 does not matter if not CUSTOM)) 5)SOURCE for CONDS: Here you can choose between H/L and OHLC. If H/L value grow when MAlow. If OHLC MAOHLC. H/L is set by default and recommended. This can be selected for all presets not only CUSTOM 6)CROSS types LIST: “1 means MA1, 2 is MA2 and 3 I cross of MA1/MA2. L stands for low and H for high so for example 2H means cross of MA2 and high” NAME -DEFINITION Number of possible crosses 1L - cross of MA1 and low 1 1H - cross of MA1 and high 1 1HL - cross of MA1 and low or MA1 and high 2 -1L/1H 2L - cross of MA2 and low 1 2H - cross of MA2 and high 1 2HL - cross of MA2 and low or MA1 and high 2 -2L/2H 12L - cross of MA1 and low or MA2 and low 2 -1L/2L 12H - cross of MA1 and high or MA2 and high 2 -1H/2H 12HL - MA1/2 and high/low 4 -1H/1L/2H/2L 3 -cross of MA1 and MA2 1 123HL -crosses from 12HL or 3 5 -12HL/3 1_ULT - cross of MA1 with any of price sources(close,low,high,ohlc4 etc…) 2_ULT - cross of MA2 with any of price sources(close,low,high,ohlc4 etc…) 123_ULT – all crosses possible of MA1/2 (all of the above so a lot) 7)CRS CONDS: “conditions to reduce value back to zero” >/< - 0 if indicator shows Uptrend and there’s a cross with high of selected MA or 0 if in DNtrend and cross with low. Better for UP/DN trend detection ALL – 0 if cross of MA with high or low no matter the trend, better for detecting consolidation ULT – if any cross of selected MA, most crosses so goes to 0 most often 8)MA selection and CONDS: -MA1: only MA1 is used,if MA1 below price value grows and the other way around MA1price =-0.02 -MA2 – only MA2 is used, same conditions as MA1 but using MA2 MA2price =-0.02 -BOTH – MA1 and MA2 used, grows when MA1 if below, grows faster if MA1 and MA2 are below and fastest when MA1 and MA2 are below and MA2price=-0.02 -MA1 and MA2 >price=-0.03 -MA1 and MA2 ?price and MA2>MA1=-0.04 9)CONDITIONS SELECTION SUMMARRY: So when CUSTOM we choose : 1)SOURCE – H/L or OHLC 2)MAs – MA1/MA2/BOTH 3)CRS CONDS (>/<,ALL,ULT) So for example... if we take MA1 and ALL value will go to zero if 1HL if MA1 and >/< - 0 if 1L or 1H (depending if value is positive or negative).(1L or 1H) If ALL and BOTH zero when 12HL If BOTH and ULT value goes back to zero if Theres any cross of MA1/MA2 with price or cross of MA1 and MA2.(123_ULT) If >/< and BOTH – 0 if 12L in DNtrend or 12H if UPtrend 10) OTHERS -script was created on EURUSD 5M and wasn't tested on different markets -default values of MA1/MA2 aren't optimalized so do not -There might be a logical error in the script so let me know if you find it (most probably in 'BOTH') -thanks to @AlifeToMake for help -if you have any ideas to improve let me know -there are also tooltips to help