Review Derivation: Physics Derivation Graph

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Review frequency and period

abstract: subset of the frequency relation derivation. Intended for display on the homepage
reference:

step	inference rule	input	feed	output	step validity (as per SymPy)
1	0000111981: declare initial expression number of inputs: 0; feeds: 0; outputs: 1 Eq.~\ref{eq:#1} is an initial equation.			3131111133 $T = 1 / f$	no validation is available for declarations
2	0000111182: multiply both sides by number of inputs: 1; feeds: 1; outputs: 1 Multiply both sides of Eq.~\ref{eq:#2} by $#1$; yields Eq.~\ref{eq:#3}.	3131111133 $T = 1 / f$	9040079362 $f$	2131616531 $T f = 1$	valid
3	0000111975: divide both sides by number of inputs: 1; feeds: 1; outputs: 1 Divide both sides of Eq.~\ref{eq:#2} by $#1$; yields Eq.~\ref{eq:#3}.	2131616531 $T f = 1$	9565166889 $T$	2113211456 $f = 1/T$	valid
4	0000111341: declare final expression number of inputs: 1; feeds: 0; outputs: 0 Eq.~\ref{eq:#1} is one of the final equations.	2113211456 $f = 1/T$			no validation is available for declarations

Symbols used in frequency and period

0000004201: $ f $
0000009491: $ T $

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timing of Neo4j queries:

0.018 seconds for pdg_app/to_review_derivation 4a0ee884-b66a-491f-b464-ee1f0a0d45b4
0.005 seconds for compute/get_dict_of_steps_in_derivation: steps_in_this_derivation0c0c53b3-7b2f-4d0a-ae0c-4d6334895d73
0.006 seconds for compute/input_feed_output_infrule_for_step: get_inference_rule_connected_to_step_ID0c0c53b3-7b2f-4d0a-ae0c-4d6334895d73
0.011 seconds for compute/input_feed_output_infrule_for_step: get_expressions_from_step_id_and_expr_type HAS_INPUT0c0c53b3-7b2f-4d0a-ae0c-4d6334895d73
0.01 seconds for compute/input_feed_output_infrule_for_step: get_expressions_from_step_id_and_expr_type, HAS_FEED0c0c53b3-7b2f-4d0a-ae0c-4d6334895d73
0.005 seconds for compute/input_feed_output_infrule_for_step: get_expressions_from_step_id_and_expr_type, HAS_OUTPUT0c0c53b3-7b2f-4d0a-ae0c-4d6334895d73
0.022 seconds for compute/get_dict_of_steps_in_derivation: get_sequence_index_for_step0c0c53b3-7b2f-4d0a-ae0c-4d6334895d73
0.01 seconds for pdg_app/ 4a0ee884-b66a-491f-b464-ee1f0a0d45b4

step	inference rule	input	feed	output	step validity (as per SymPy)
1	0000111981: declare initial expression number of inputs: 0; feeds: 0; outputs: 1 Eq.~\ref{eq:#1} is an initial equation.			3131111133 \(T = 1 / f\)	no validation is available for declarations
2	0000111182: multiply both sides by number of inputs: 1; feeds: 1; outputs: 1 Multiply both sides of Eq.~\ref{eq:#2} by $#1$; yields Eq.~\ref{eq:#3}.	3131111133 \(T = 1 / f\)	9040079362 \(f\)	2131616531 \(T f = 1\)	valid
3	0000111975: divide both sides by number of inputs: 1; feeds: 1; outputs: 1 Divide both sides of Eq.~\ref{eq:#2} by $#1$; yields Eq.~\ref{eq:#3}.	2131616531 \(T f = 1\)	9565166889 \(T\)	2113211456 \(f = 1/T\)	valid
4	0000111341: declare final expression number of inputs: 1; feeds: 0; outputs: 0 Eq.~\ref{eq:#1} is one of the final equations.	2113211456 \(f = 1/T\)			no validation is available for declarations