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The cryptocurrency market has long been a theater of volatility, but for Neo (NEO), the $7 level has emerged as a pivotal battleground. As of August 21, 2025, the asset is perched at the edge of a technical and psychological inflection point, where ascending triangles, falling wedges, and Fibonacci confluence align with robust momentum indicators. This alignment suggests a high-probability breakout scenario, potentially unlocking a new bullish wave for long-term investors.
NEO's price action over the past year has painted a compelling narrative of consolidation and preparation. From December 2024 to August 2025, the asset oscillated between $4 and $7, forming two distinct patterns: an ascending triangle and a falling wedge.
Ascending Triangle (April–July 2025):
The ascending triangle, characterized by higher lows and a horizontal resistance line at $7, has been a classic precursor to bullish breakouts. Historical data shows the price testing this resistance multiple times, most recently on July 21, 2025, when it surged to $7.6506 before retreating. The pattern's validity is reinforced by increasing volume during these tests, particularly on August 23, 2025, when trading volume spiked to 128 million units.
Falling Wedge (June–July 2025):
A falling wedge, typically a bullish reversal pattern after a downtrend, emerged as the price narrowed between converging support and resistance lines. This pattern broke out on July 7, 2025, with the price surging past $5.7943, a key psychological level. The wedge's slope and volume dynamics suggest a strong likelihood of continuation above $7.
Fibonacci Confluence at $7:
The $7 level is not arbitrary. It aligns with 61.8% and 78.6% Fibonacci retracement levels from the 2021 bull cycle, as well as anchored VWAP (Volume Weighted Average Price) from June 2021 and value area highs from December 2021. This confluence creates a “gravity well” for price action, where historical accumulation and institutional activity have repeatedly reinforced support.
Technical indicators further validate the case for a $7 breakout.
The $7 level is more than a technical milestone—it's a psychological and structural linchpin for NEO's long-term thesis. A clean breakout above this level would:
1. Validate the ascending triangle and falling wedge patterns, unlocking price targets of $10–$12 in the short term.
2. Trigger Fibonacci extensions beyond $7, with potential targets at $15–$20 as the 127.2% and 161.8% retracement levels come into play.
3. Signal institutional participation, as the confluence of VWAP and value area highs suggests large players have been accumulating at this level.
Historical parallels to the 2017 and 2021 bull cycles further bolster the case. In both cycles, NEO experienced multi-year consolidations followed by explosive breakouts from similar confluence zones. If history repeats, a sustained move above $7 could position the asset for a $30 target by the end of the current bull cycle.
For investors, the $7 threshold presents a high-probability entry point. Here's how to approach it:
- Long Positions: Enter in the $4–$7 range, with a stop-loss below the ascending triangle's support (e.g., $6.30).
- Risk Management: Use trailing stops once the price breaks above $7 to lock in gains.
- Volume Confirmation: Watch for a surge in trading volume above $7, which would confirm institutional involvement.
NEO's $7 level is a masterclass in technical confluence. The alignment of ascending triangles, falling wedges, Fibonacci retracements, and bullish momentum indicators creates a compelling case for a breakout. For patient investors, this is not just a short-term trade—it's a gateway to a potential multi-year bull run. As the market edges closer to this inflection point, the question is no longer if the breakout will happen, but when the next chapter of NEO's journey will begin.
Final Note: Always conduct your own due diligence and consider market conditions before entering any position. The crypto market is inherently volatile, and while technical analysis provides a roadmap, it cannot account for all variables.
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