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A story of kpfonts - TUG

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172 <strong>TUG</strong>boat, Volume 31 (2010), No. 3<br />

1 Sample page <strong>of</strong> mathematical typesetting<br />

<br />

First some large operators both in text: f(x, y, z) dx d y dz and (˜X ∈˜C );<br />

and also on display:<br />

Q<br />

<br />

Q<br />

∮<br />

f(w, x, y, z) dw dx d y dz ≤<br />

<br />

Q<br />

f ′ (max<br />

⎡ ⎧<br />

⊎ ⎭<br />

⎢⎣<br />

⎛⎜ f ∗ (t) ⎫ ⎞⎤<br />

⎩<br />

⎝<br />

√<br />

1 − t 2<br />

⎟⎠ ⎥⎦<br />

⋐ ¯Q<br />

{ })<br />

‖w‖<br />

|w 2 + x 2 | ; ‖z‖ ‖w ⊕ z‖<br />

|y 2 + z 2 ;<br />

| ‖x ⊕ y‖<br />

t=<br />

t=<br />

(1)<br />

For x in the open interval ]−1,1[ the infinite sum in Equation (2) is convergent;<br />

however, this does not hold throughout the closed interval [−1,1].<br />

(1 − x) −k = 1 +<br />

∞<br />

{ } k<br />

(−1) j x j for k ∈ ; k 0. (2)<br />

j<br />

j=1<br />

Figure 7: Option sfmath<br />

1 Sample page <strong>of</strong> mathematical typesetting<br />

First some large operators both in text: Q<br />

f(x, y, z) dx d y dz and ∈˜C<br />

(˜X ); and<br />

also on display:<br />

<br />

Q<br />

∮<br />

f(w, x, y, z) dw dx d y dz ≤<br />

<br />

Q<br />

f ′ (max<br />

⎡ ⎧<br />

⊎ ⎭<br />

⎢⎣<br />

⎛⎜ f ∗ (t) ⎫ ⎞⎤<br />

⎩<br />

⎝<br />

√<br />

1 − t 2<br />

⎟⎠ ⎥⎦<br />

⋐ ¯Q<br />

{ })<br />

‖w‖<br />

|w 2 + x 2 | ; ‖z‖ ‖w ⊕ z‖<br />

|y 2 + z 2 ;<br />

| ‖x ⊕ y‖<br />

t=<br />

t=<br />

(1)<br />

For x in the open interval ]−1,1[ the infinite sum in Equation (2) is convergent;<br />

however, this does not hold throughout the closed interval [−1,1].<br />

(1 − x) −k = 1 +<br />

∞<br />

{ } k<br />

(−1) j x j for k ∈ ; k 0. (2)<br />

j<br />

j=1<br />

Figure 8: Options sfmath, narrowiints, uprightgreeks and partialup<br />

Christophe Caignaert

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