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Elliott Wave Principle & Fibonacci Retracement
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Elliott Wave Principle & Fibonacci Retracement
Total Duration | Certification Validity | Course type |
---|---|---|
14 Hours | No Expire date | Online Interactive |
For more information, please Contact:
Masheera: +91 7715905414
Sapna: +91 9819021578
Email id: gen_pdp@nse.co.in
The "Elliott Wave Principle & Fibonacci Retracement" program is designed to provide a comprehensive understanding of two powerful tools in Technical Analysis. This 14-hour course will equip participants with the skills to identify market trends, interpret wave patterns, and effectively apply these concepts in their investment strategies.
Elliott Wave Principle:
The Patterns That Describe Trending Market Movement
Diagonal Triangles (Wedges)
Rules of Elliott Waves
Impulse Wave
Extensions
Truncations
Leading and Ending Diagonals
Alternation
Channels
Triangles
Zig Zags, Double and Triple
Flat Corrections
Complex Corrections
Fibonacci Series:
Formula for Fibonacci Retracement Levels
Use of Fibonacci Ratios in Elliott Wave Theory
Identifying Fibonacci Retracement Levels in a Chart
Fibonacci Trading Strategies:
Cup and Handle Price Pattern
Fibonacci Arc Trading Strategy
Fibonacci Fan Trading Strategy
Fibonacci Trendline Strategy
- Live online interactive classes by professional faculty
- Class recordings available for a limited period
- Access through mobile, desktop and laptop
- Certification from NSE Academy
- This course is suitable for individuals interested in technical analysis, including traders, investors, and financial professionals.
- There are no specific eligibility criteria for enrollment, but a basic understanding of financial markets and trading terminology would be beneficial.
- Participants should have a keen interest in learning about technical analysis.
- Gain knowledge and skills to use the Elliott Wave Principle and Fibonacci Retracement effectively in Capital Markets.
- Learn to identify wave patterns and understand market movements.
- Apply Fibonacci Retracement levels in trading decisions.
- Implement various Fibonacci-based strategies in investment planning.