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Check out our Dark Pool Levels

DSS
DSS, Inc.
stock NYSEAMERICAN

At Close
Mar 2, 2026 3:59:30 PM EST
0.9213USD+0.904%(+0.0083)8,883
0.00Bid   0.00Ask   0.0000Spread
Pre-market
Mar 2, 2026 9:05:30 AM EST
0.8600USD-5.805%(-0.0530)1,076
After-hours
Mar 2, 2026 4:51:30 PM EST
0.9300USD+0.950%(+0.0088)100
OverviewPrice & VolumeSplitsHistoricalExchange VolumeDark Pool LevelsDark Pool PrintsExchangesShort VolumeShort Interest - DailyShort InterestBorrow Fee (CTB)Failure to Deliver (FTD)ShortsTrendsNewsTrends
DSS Reddit Mentions
Subreddits
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We have sentiment values and mention counts going back to 2017. The complete data set is available via the API.
Take me to the API
DSS Specific Mentions
As of Mar 3, 2026 4:46:21 AM EST (1 min. ago)
Includes all comments and posts. Mentions per user per ticker capped at one per hour.
15 hr ago • u/BuildwithPublic • r/quant • using_takens_embedding_lyapunov_exponents_as • Models • B
Been running a live system that uses phase space reconstruction(Takens) as one component of a composite signal. Curious if anyone else has gone down this road.
My implementation:
* Ï„ selected via first minimum of mutual information (AMI), search up to Ï„=50
* m via false nearest neighbors, stopping at <1% FNN — getting m=3–7 depending on instrument
* Largest Lyapunov exponent estimated with the Wolf algorithm on the embedded attractor
* Positive λ → chaotic regime, use `log(1/ε)/λ` as prediction horizon
* Hurst via r|s analysis — H>0.55 + R²>0.6 on recent 20 bars → trending regime, H<0.45 → mean-reverting, rest is neutral
Running this on ETFs (SPY, QQQ, DIA, GLD). One of four components weighted equally alongside a DSS oscillator, mean level structure, and options flow.
Question: financial time series are arguably stochastic, not truly chaotic. Could Lypanunov exponent just be noise sensitivity, not actual deterministic chaos? But empirically the signal has edge in prediction horizon metric as a filter (ie short horizon = don't execute).
Has anyone else implemented Takens/FNN/Lyapunov in a live system? Did you go Wolf algorithm or Rosenstein for the exponent? Any luck with correlation dimension as an additional filter?
sentiment 0.74
15 hr ago • u/BuildwithPublic • r/quant • using_takens_embedding_lyapunov_exponents_as • Models • B
Been running a live system that uses phase space reconstruction(Takens) as one component of a composite signal. Curious if anyone else has gone down this road.
My implementation:
* Ï„ selected via first minimum of mutual information (AMI), search up to Ï„=50
* m via false nearest neighbors, stopping at <1% FNN — getting m=3–7 depending on instrument
* Largest Lyapunov exponent estimated with the Wolf algorithm on the embedded attractor
* Positive λ → chaotic regime, use `log(1/ε)/λ` as prediction horizon
* Hurst via r|s analysis — H>0.55 + R²>0.6 on recent 20 bars → trending regime, H<0.45 → mean-reverting, rest is neutral
Running this on ETFs (SPY, QQQ, DIA, GLD). One of four components weighted equally alongside a DSS oscillator, mean level structure, and options flow.
Question: financial time series are arguably stochastic, not truly chaotic. Could Lypanunov exponent just be noise sensitivity, not actual deterministic chaos? But empirically the signal has edge in prediction horizon metric as a filter (ie short horizon = don't execute).
Has anyone else implemented Takens/FNN/Lyapunov in a live system? Did you go Wolf algorithm or Rosenstein for the exponent? Any luck with correlation dimension as an additional filter?
sentiment 0.74


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