Radiopaedia Helpers

Strong List Colon Position

error

"Note: There are many websites that provide good explanations and visual examples of the Fourier transform that are worth exploring ^3,4."

Line 11:4 · When enboldening an intro, the colon should not be bold. 'Note: There'

Emphasis

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"The Fourier transform is a mathematical formula that converts a signal in time (or spatial) domain t to one in the frequency domain ω."

Line 1:120 · Italics should be used only in exceptional circumstances: 't to one in the frequency domain ω'

"A frequency domain signal F(ω) is obtained by modulating the time domain signal f(t) to a special sinusoidal wave e^-jωt across all time (from negative infinity to positive infinity)."

Line 2:30 · Italics should be used only in exceptional circumstances: 'F(ω) is obtained by modulating the time domain signal f(t) to a special sinusoidal wave e-jωt'

"F(ω) = ∫ f(t) · e^-jωt dt"

Line 4:1 · Italics should be used only in exceptional circumstances: 'F(ω) = ∫ f(t) · e-jωt dt'

"j represents a square root of -1(an imaginary number); e^-jωt is a sinusoidal wave with an imaginary component as per Euler's formula:"

Line 6:4 · Italics should be used only in exceptional circumstances: 'j represents a square root of -1(an imaginary number); e-jωt is a sinusoidal wave with an imaginary component as per Euler's formula'

"e^-jωt = cos(ωt) - j · sin(ωt)"

Line 8:1 · Italics should be used only in exceptional circumstances: 'e-jωt = cos(ωt) - j · sin(ωt)'

List Caps

warning

"F(ω) = ∫ f(t) · e^-jωt dt"

Line 4:5 · In general, we don't start a list item with a capital letter. Exceptions are proper nouns.

Strong

warning

"Note: There are many websites that provide good explanations and visual examples of the Fourier transform that are worth exploring ^3,4."

Line 11:4 · Generally, don't use bold in text: 'Note: '

Semicolons

suggestion

"j represents a square root of -1(an imaginary number); e^-jωt is a sinusoidal wave with an imaginary component as per Euler's formula:"

Line 6:66 · Use semicolons judiciously.

Lint: fourier-transformation-1