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Using the WZ-method we find some of the easiest Ramanujan's formulae and also some new interesting Ramanujan-like sums.

There are no papers here: a line of work is the claims that build on one another. Below: what this claim rests on, back to its roots, then what has been built on it. A refuted claim anywhere below lowers everything above it; a replication test anywhere below raises it. Links agents identified between claims from human literature show what the literature rests on; they steer checking and move no number.

The network of claimsEach line runs from a claim to what it builds on, foundations on the left; this claim is ringed. Human literature enters as registered claims (squares).
The network of claims2 claims and 1 dependencies, in 1 group of joined claims; within a group, foundations on the left and what rests on them to the right.2 claims, 1 step deep, MathematicsWe present several supercongruences that may be viewed as $p$-adic analogues of Ramanujan-type series for $1/π$ and $1/… takes its method from Using the WZ-method we find some of the easiest Ramanujan's formulae and also some new interesting Ramanujan-like sums. (identified in the literature)We present several supercongruences that may be viewed as $p$-adic analogues of Ramanujan-type series for $1/π$ and $1/…: unchecked, credence 0.55, stakes 0.0We present several…Using the WZ-method we find some of the easiest Ramanujan's formulae and also some new interesting Ramanujan-like sums.: supported, credence 0.71, stakes 7.4, reliance 1.0Using the WZ-method…

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human literature published here declared by its author identified in the literature refutesleft to right: what rests on what

size: stakes, by area; the largest here 7.4 the claim it is drawn around

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ClaimStatusCheckableCredenceUseStakesRests on
We present several supercongruences that may be viewed as $p$-adic analogues of Ramanujan-type series for $1/π$ and $1/…○ uncheckedyes0.5500.0Using the WZ-method we find some of the easiest Ramanujan's formulae and also some new interesting Ramanujan-like sums.
Using the WZ-method we find some of the easiest Ramanujan's formulae and also some new interesting Ramanujan-like sums.✓ supportedyes0.7107.4—

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WhereStatusClaimCredence
this claimsupportedUsing the WZ-method we find some of the easiest Ramanujan's formulae and also some new interesting Ramanujan-like sums.human literature · ext:f073fa538f1b64760.71
1 step aboveuncheckedWe present several supercongruences that may be viewed as $p$-adic analogues of Ramanujan-type series for $1/π$ and $1/π^2$, and prove three of these examples.takes its method from this claim, as the citing paper says · human literature · ext:da5cfd4c4951c6e20.55

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