A story of kpfonts - TUG

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170 TUGboat, Volume 31 (2010), No. 3 1 Sample page of mathematical typesetting First some large operators both in text: Q f (x,y,z)dx dy dz and ∏ γ∈Γ˜C ∂(˜X γ ); and also on display: Q ∮ f (w,x,y,z)dw dx dy dz ≤ f (max ′ ∂Q ⎡ ⎧ ⊎ ⎭ ⎢⎣ ⎛⎜ f ∗ Q(t) ⎫ ⎞⎤ ⎩ ⎝ √ 1 − t 2 ⎟⎠ ⎥⎦ Q⋐ ¯Q { }) ‖w‖ |w 2 + x 2 | ; ‖z‖ ‖w ⊕ z‖ |y 2 + z 2 ; | ‖x ⊕ y‖ t=ϑ t=α (1) For x in the open interval ]−1,1[ the infinite sum in Equation (2) is convergent; however, this does not hold throughout the closed interval [−1,1]. (1 − x) −k = 1 + ∞∑ { } k (−1) j x j for k ∈ N; k 0. (2) j j=1 Figure 3: Options nofligatures and uprightgreeks 1 Sample page of mathematical typesetting First some large operators both in text: Q f (x,y,z)dx dy dz and ∏ γ∈Γ˜C (˜X γ ); and also on display: Q ∮ f (w,x,y,z)dw dx dy dz ≤ f (max ′ Q ⎡ ⎧ ⊎ ⎭ ⎢⎣ ⎛⎜ f ∗ Q(t) ⎫ ⎞⎤ ⎩ ⎝ √ 1 − t 2 ⎟⎠ ⎥⎦ Q⋐ ¯Q { }) ‖w‖ |w 2 + x 2 | ; ‖z‖ ‖w ⊕ z‖ |y 2 + z 2 ; | ‖x ⊕ y‖ t=ϑ t=α (1) For x in the open interval ]−1,1[ the infinite sum in Equation (2) is convergent; however, this does not hold throughout the closed interval [−1,1]. (1 − x) −k = 1 + ∞∑ { } k (−1) j x j for k ∈ N; k 0. (2) j j=1 Figure 4: Options lightmath and partialup Christophe Caignaert
TUGboat, Volume 31 (2010), No. 3 171 1 Sample page of mathematical typesetting First some large operators both in text: Q f (x,y,z)dx dy dz and ∏ γ∈Γ˜C ∂(˜X γ ); and also on display: Q ∮ f (w,x,y,z)dw dx dy dz ≤ f (max ′ ∂Q ⎡ ⎧ ⊎ ⎭ ⎢⎣ ⎛⎜ f ∗ (t) ⎫ ⎞⎤ ⎩ ⎝ √ 1 − t 2 ⎟⎠ ⎥⎦ ⋐ ¯Q { }) ‖w‖ |w 2 + x 2 | ; ‖z‖ ‖w ⊕ z‖ |y 2 + z 2 ; | ‖x ⊕ y‖ t=ϑ t=α (1) For x in the open interval ]−1,1[ the infinite sum in Equation (2) is convergent; however, this does not hold throughout the closed interval [−1,1]. (1 − x) −k = 1 + ∞∑ { } k (−1) j x j for k ∈ ; k 0. (2) j j=1 Figure 5: Option sfmathbb 1 Sample page of mathematical typesetting First some large operators both in text: Q f (x, y, z) dx dy dz and ∏ γ∈Γ ˜C ∂(˜X γ ); and also on display: Q ∮ f (w, x, y, z) dw dx dy dz ≤ ∂Q f ′ (max ⎡ ⎧ ⊎ ⎭ ⎢⎣ ⎛⎜ f ∗ Q(t) ⎫ ⎞⎤ ⎩ ⎝ √ 1 − t 2 ⎟⎠ ⎥⎦ Q⋐ ¯Q { }) ‖w‖ |w 2 + x 2 | ; ‖z‖ ‖w ⊕ z‖ |y 2 + z 2 ; | ‖x ⊕ y‖ t=ϑ t=α (1) For x in the open interval ]−1, 1[ the infinite sum in Equation (2) is convergent; however, this does not hold throughout the closed interval [−1, 1]. (1 − x) −k = 1 + ∞∑ { } k (−1) j x j for k ∈ N; k 0. (2) j j=1 Figure 6: Options lightmath, fulloldstylenums and widermath A story of kpfonts: Reaching the limits of NFSS
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