The following rules concern this original demo alone. Its calculations do not establish the mathematics, security, legality or catalogue of another product. There are no monetary deposits or customer accounts in the demo.
External assertions require their own evidence
A name, logo or licence number on a page does not by itself establish who operates it or what it is authorized to do. Evidence for an outside assertion must match the exact legal entity, domain, scope and claim. This guide publishes no invented testimonials or certification seal.
The mathematical checks for this demo establish only its stated reward law. They do not establish financial protection, local legality, app security or payment reliability for an outside offer. No small deposit is recommended as a verification method.
Independent guide and Knight Network
QX999 is a search name here without a confirmed commercial identity. This guide hosts its own Knight Network game. It confirms no outside operator, affiliation, official domain, licence, payment service or app. Similar naming does not establish a shared publisher.
The following rules concern this original demo alone. Its calculations do not establish the mathematics, security, legality or catalogue of another product. There are no monetary deposits or customer accounts in the demo.
Knight Network needs no APK
This game runs directly in the browser. The guide supplies no verified QX999 APK, package identifier, publisher signature, release number or store link. APK search wording is not proof of an application’s existence or identity.
No unknown-source permission, protection bypass, installation or device access is needed for this demo. A matching icon or version number does not establish a file’s safety. This game’s probabilities cannot validate external software.
One connected knight-move hazard network
Choose 3, 4 or 5 hazards on a 4×4 board. The hazard cells must form one connected graph through chess-knight moves: two rows and one column, or one row and two columns. Shared sides and diagonal touches do not define these connections. Hazards may be reached through intermediate hazard cells rather than a single jump.
Every legal layout is equally likely. There are exactly 52 layouts for three hazards, 116 for four and 284 for five. The entire hidden layout is sampled at the start and never moved after a choice. One captured stake covers the whole round.
Optional use and personal limits
Participation is optional and offers no monetary prize. You may choose not to begin another round. Past outcomes do not make a fresh layout more favourable. A personal time limit does not change the layout distribution or conditional quote calculation.
This guide provides no clinical self-test, universal legal-age claim, confirmed external self-exclusion feature or promised transferable gambling skill. If play disrupts daily life, qualified local support may help. A free demo does not establish another product’s safety.
Frequently asked questions
Which hazard layouts are allowed?
Choose 3, 4 or 5 hazards on a 4×4 board. The hazard cells must form one connected graph through chess-knight moves: two rows and one column, or one row and two columns. Shared sides and diagonal touches do not define these connections. Hazards may be reached through intermediate hazard cells rather than a single jump. Every legal layout is equally likely. There are exactly 52 layouts for three hazards, 116 for four and 284 for five. The entire hidden layout is sampled at the start and never moved after a choice. One captured stake covers the whole round.
How is a chosen cell’s probability priced?
After the opened safe cells are known, let N be the number of legal layouts consistent with that history. For an unopened cell let K be the number of those layouts where it is safe. Its safe probability is K/N. Each eligible cell shows that probability; it is not a generic remaining-safe-cells ratio. The quote starts at 0.97. A safe reveal changes quote q to q×N/K, using the probability of that very chosen cell before revealing it. A hazard ends the round with zero return. Collect returns captured stake times quote, with fractional carry. The identity (K/N)×(q×N/K)=q explains 97% expected gross return for choices using revealed information. This is not a win probability or a guaranteed session return.
What happens to known hazards or safe cells?
If K=0 the cell is a known hazard and cannot be chosen. If K=N it is proven safe, so choosing it does not change the quote. A next quote above 1,000× is disabled. If no eligible uncertain choice remains, the round settles automatically; otherwise collection is available after one safe reveal. The layout constraint can make different cells have different probabilities. After a safe reveal, a particular cell’s chance may rise or fall; risk does not necessarily increase uniformly across the board. Choices change which results are reached, without changing the stated expected gross return.
Read the knight-network rules and try the independent browser demo with free virtual coins. Play the free demo
