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Element pl-order-blocks: DAG grading for proofs

This question illustrates the grading-method="dag" mode of pl-order-blocks, which is especially useful for constructing mathematical proofs.


Prove that $A \land B \land C \rightarrow A \land C$

This example uses the attribute grading-method="dag" to accept any valid topological ordering. The depends attribute on each block specifies which other blocks must appear before it.

Drag from here:
  • Assume $A \land B \land C$.
  • Since $A$ and $C$, we know $A \land C$
  • Then $A$ is true.
  • Then $C$ is true.
Construct your solution here:

Correct answer

Correct answer (there may be other correct orders):
  • Assume $A \land B \land C$.
  • Then $A$ is true.
  • Then $C$ is true.
  • Since $A$ and $C$, we know $A \land C$

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Question

Title:
Element pl-order-blocks: DAG grading for proofs

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Started at:
2026-08-04 22:47:48 (CDT)
Duration:
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{
  "conjunction-implies-conjunction": [
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      "inner_html": " Assume $A \\land B \\land C$.",
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