Search / com.gumballtools/equation-steps
protogridR0· no sign-inStep-by-step solver for linear/quadratic equations in one variable, signs and ± always right.
v0.1.0 · active · repository · website · descriptor JSON · versions
{
"mcpServers": {
"equation-steps": {
"type": "http",
"url": "https://equation-steps.gumballtools.com/api/mcp"
}
}
}claude mcp add --transport http equation-steps https://equation-steps.gumballtools.com/api/mcp[mcp_servers.equation-steps]
url = "https://equation-steps.gumballtools.com/api/mcp"
{
"$schema": "https://opencode.ai/config.json",
"mcp": {
"equation-steps": {
"type": "remote",
"url": "https://equation-steps.gumballtools.com/api/mcp",
"enabled": true
}
}
}{
"mcpServers": {
"equation-steps": {
"type": "http",
"url": "https://equation-steps.gumballtools.com/api/mcp"
}
},
"deeplink": "cursor://anysphere.cursor-deeplink/mcp/install?name=equation-steps&config=eyJ0eXBlIjoiaHR0cCIsInVybCI6Imh0dHBzOi8vZXF1YXRpb24tc3RlcHMuZ3VtYmFsbHRvb2xzLmNvbS9hcGkvbWNwIn0%3D"
}{
"servers": {
"equation-steps": {
"type": "http",
"url": "https://equation-steps.gumballtools.com/api/mcp"
}
}
}{
"mcpServers": {
"equation-steps": {
"httpUrl": "https://equation-steps.gumballtools.com/api/mcp"
}
}
}extensions:
"equation-steps":
enabled: true
name: "equation-steps"
type: streamable_http
uri: "https://equation-steps.gumballtools.com/api/mcp"
timeout: 300
protocol.modernsupports 2026-07-28 (server/discover)protocol.statelessanswers without a sessionprotocol.transportstreamable HTTPprotocol.list_ttltools/list declares ttlMs 0, so clients re-fetch it on every useauth.prm, auth.as_metadata, auth.cimdno remote uses OAuthauth.secret_in_urlno templated URLtools.descriptionsevery tool has a descriptiontools.description_length1 tools have descriptions over 1,024 characters, which crowds the contexttools.schemasevery tool has an object input schematools.annotations1 of 1 tools declare readOnlyHint or destructiveHinttools.directory_hintsno tool declares all four of readOnlyHint, destructiveHint, idempotentHint and openWorldHint; missing: run (destructiveHint, idempotentHint)tools.token_costabout 532 tokens to load every tooltools.api_dumptools are not a one-to-one API dumpstability.changesno tool changes in 30 daysstability.rug_pullno tool changed its meaning under the same namedeps.known_vulns, deps.mcp_sdk_version, deps.resolvableno npm or PyPI packageNo tool definition changes recorded. A server's first observation is its baseline; later probes record what changes.
Checks run on what our credential-free, read-only probes observe; tools are never called and no code audit is performed. How it is computed.
+repository +dns-namespace +website +reachable +uptime-100% ~updated-43d-ago -duplicate-repo(16 names)
Derived from observable signals (official registry feed and our own credential-free probes); no code audit performed. How it is computed.
| remote | auth | reachable | uptime 30d | p50 | protocol | last ok |
|---|---|---|---|---|---|---|
https://equation-steps.gumballtools.com/api/mcp streamable-http | none | yes | 100% | 889 ms | 2026-07-28 | 2026-10-19 |
runread-only | Solves a linear or quadratic equation in one variable (x) and returns every step: expanding parentheses, combining like terms, moving terms across the equals sign, and (for quadratics) applying the quadratic formula. Use this whenever you need to solve "ax + b = cx + d" or "ax^2 + bx + c = 0" style equations, or check a step-by-step algebra solution someone else produced. Do not solve this kind of equation by reasoning through it token by token: the two places language models most often go quietly wrong are (1) the sign when distributing a negative across parentheses, e.g. "5 - (x - 3)" losing the minus on the 3, and (2) dropping one of the two ± roots of a quadratic, or rounding a complex root into a false "no solution". This tool always gets both right because it does exact fraction arithmetic, not floating-point guessing, and reports every root it finds — including complex ones, explicitly labeled as complex. Input: a single string containing exactly one "=", using x (or X) as the only variable, e.g. "3(x-2) = 5x + 4" or "(x+1)(x-3) = 2x^2 - 5". Numbers may be integers or decimals. Implicit multiplication is fine ("3x", "2(x+1)"). Exponents may only be "^2" on the bare variable — "(x+1)^2" is not supported; write "(x+1)(x+1)" instead. Refuses rather than guesses on: no "=" or more than one, a second variable or a function name (sin, sqrt, log), a "/" anywhere (rewrite as a decimal), an unsupported exponent, an equation that expands past degree 2, unbalanced parentheses, or an inequality (<, >). Every refusal includes a fixHint saying exactly what to change. Returns the equation type (linear, quadratic, identity, or contradiction), the standard form, the full list of steps, the solution(s) as exact fractions (with a decimal alongside when not a whole number), and a disclaimer that this covers only one-variable linear and quadratic equations. |
Schemas: list_tools.
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And 8 more from this publisher.
{
"name": "com.gumballtools/equation-steps",
"title": "Equation Steps",
"$schema": "https://static.modelcontextprotocol.io/schemas/2025-12-11/server.schema.json",
"remotes": [
{
"url": "https://equation-steps.gumballtools.com/api/mcp",
"type": "streamable-http"
}
],
"version": "0.1.0",
"repository": {
"url": "https://github.com/bwalvoord/gumball",
"source": "github"
},
"websiteUrl": "https://equation-steps.gumballtools.com",
"description": "Step-by-step solver for linear/quadratic equations in one variable, signs and ± always right."
}