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Old 06-20-2026, 01:30 PM   #1
Mich06
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Fixed Layout Epub Reader

I recently downloaded an ePub that is clearly in “Fixed Layout,” and I know that Calibre can't display it properly.
The result is indeed terrible (truncated lines, misaligned text, random font sizes, etc.).

I downloaded a free Microsoft app from their store called ePub File Reader, which displays the file perfectly. The reading experience is just as flawless as if the file were a perfectly formatted PDF.

My questions:

1. Do you know of a way to use this app to at least convert this ePub to a PDF? Apparently, it doesn’t allow exporting.

2. Is there a Calibre plugin that could do the same job as this app, perhaps using the same type of code, or even directly using the Microsoft app as a source?

3. Are there any plans to integrate support for reading Fixed Layout ePubs (which, unfortunately, are becoming more and more common) into Calibre? Or, at the very least, to integrate flawless conversion of these files to PDF into Calibre?

Thank you in advance for your answers.
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Old 06-20-2026, 01:56 PM   #2
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You can use Calibre Open With to make Calibre use the app to read. (calibre does not mark epub3 different from epub2, so the Preferences: behavior: use internal viewer (Not) setting, won't work.
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Old 06-20-2026, 07:43 PM   #3
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I tag the book as 'fixed format', and show an icon if that tag is present.

When I see that icon I know to use EPUB Open With->Infogrid's Azardi.

BR
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Old 06-20-2026, 08:21 PM   #4
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Well, thanks. So it could at least be seen from within calibre using Open with..., but no automation available based on the format.
I'll try that Azardi viewer to see if there's any conversion options available.

If anybody else have any clue to my 3 questions, i'll be glad to hear from you.
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Old 06-20-2026, 10:03 PM   #5
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No plans to support fixed layout epub in any form which IMO is a bit silly given PDF already exists.
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Old 06-20-2026, 10:22 PM   #6
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Thanks for your answer, Kovid. I completely agree with you. Fixed-layout Epubs should all be PDFs. This format offers no real benefit.

BUT that’s exactly my problem: how can I properly convert a fixed-layout EPUB into a valid PDF when the original format isn’t available as a PDF? I’ve looked everywhere and haven’t found anything.

Since it seems there are now simple Windows apps (Azardi and MS ePub File Reader, for instance) that display these pesky fixed-layout ePubs perfectly, I was wondering if it would be that difficult, for example, to redirect the display output to a virtual PDF printer to finally achieve a conversion. But these applications don’t do that.

So I’m turning to the Calibre community to see if a simple conversion solution like this is possible...
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Old 06-21-2026, 05:41 AM   #7
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Can fixed-layout ePub be set to scale depending on the screen size?
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Old 06-21-2026, 12:13 PM   #8
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Well, in MS Epub Reader, when you resize the window, everything is visually scaled. Just like a pdf.
As for going inside the file to tweak the gigantic mess of CSS code, there's no general parameter to do that, as far as I know.

Last edited by Mich06; 06-21-2026 at 12:17 PM.
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Old 06-21-2026, 02:30 PM   #9
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Quote:
Originally Posted by JSWolf View Post
Can fixed-layout ePub be set to scale depending on the screen size?
The viewport should be scaled to the screen though the aspect ratio will be maintained. At least, that is the behaviour I see on the FLO ePubs I've tested on my Kobo ereaders & apps, Thorium and Apple Books.
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Old 06-21-2026, 04:31 PM   #10
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Thanks. I've never viewed a fixed layout ePub other then Apple's Books.
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Old 06-21-2026, 06:42 PM   #11
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I've no experience with Fixed Layout but from the Kobo ePubSpec repository on GitHub I see
Quote:
To trigger the Kobo WebKit for a Fixed Layout title, change the extension to .fxl.kepub.Epub
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Old Yesterday, 04:12 PM   #12
Mich06
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As an example, I've included here the XHTML/CSS code for a single page from a Fixed Layout EPUB I recently downloaded. Notice how *every* word and every symbol is enclosed in <span> tags and referenced by a different style.

Spoiler:

<?xml version='1.0' encoding='utf-8'?>
<html xmlns="http://www.w3.org/1999/xhtml" xmlns:epub="http://www.idpf.org/2007/ops" xml:lang="fr-FR">
<head>
<meta content="width=797,height=1282" name="viewport"/>
<link href="default.css" rel="stylesheet" type="text/css"/>
<link href="style.css" rel="stylesheet" type="text/css"/>
<title>La syntaxe logique du langage</title>
<meta content="urn:uuid:e173d628-37d9-42f2-b6c7-7297a38d9ccb" name="Adept.expected.resource"/>
<meta http-equiv="Content-Type" content="text/html; charset=utf-8"/>
</head>
<body epub:type="bodymatter"><section><span id="pg_115" style="display:none;" title="116">*</span><div id="page-container"><div class="pf w0 h0" data-page-no="73" id="pf73"><div class="pc pc73 w0 h0"><img alt="" class="bi xc9 y971 w3 h27" src="images/bg73.jpg"/><div class="t m0 x20 he y48 ff6 fsb fc1 sc0 ls0 ws5">116<span class="_ _40"> </span><span class="ff7">L<span class="_ _1"></span>a<span class="_ _8"> </span>syntaxe<span class="_ _8"> </span>lo<span class="_ _13"></span>gique<span class="_ _8"> </span>du<span class="_ _8"> </span>langage</span></div><div class="t m0 x20 h17 y21 ffc fse fc1 sc0 ls0 ws5">plus<span class="_ _9"> </span>tard<span class="_ _8"> </span>(p.<span class="_ _9"> </span>362<span class="_ _8"> </span><span class="ffd">sq</span>.),<span class="_ _9"> </span>cette<span class="_ _8"> </span>métho<span class="_ _5"></span>de<span class="_ _9"> </span>est<span class="_ _8"> </span>à<span class="_ _9"> </span>la<span class="_ _8"> </span>fois<span class="_ _9"> </span>admissible<span class="_ _8"> </span>et<span class="_ _9"> </span>av<span class="_ _13"></span>an-</div><div class="t m0 x20 h17 y911 ffc fse fc1 sc0 ls0 ws5">tageuse<span class="_ _10"> </span>p<span class="_ _5"></span>our<span class="_ _9"> </span>des<span class="_ _9"> </span>langues<span class="_ _10"> </span>extensionnelles<span class="_ _9"> </span>comme<span class="_ _9"> </span>I<span class="_ _9"> </span>et<span class="_ _10"> </span>I<span class="_ _5"></span>I.</div><div class="t m0 x21 he y972 ff6 fsb fc1 sc0 ls0 ws5">Dans<span class="_ _8"> </span>la<span class="_ _8"> </span>suite,<span class="_ _8"> </span>p<span class="_ _5"></span>our<span class="_ _8"> </span>abréger,<span class="_ _8"> </span>lorsque<span class="_ _8"> </span>nous<span class="_ _8"> </span>écrirons<span class="_ _8"> </span>des<span class="_ _8"> </span>expres-</div><div class="t m0 x20 he y973 ff6 fsb fc1 sc0 ls0 ws5">sions<span class="_ _b"> </span>symboliques<span class="_ _b"> </span>quelconques<span class="_ _b"> </span>faisant<span class="_ _b"> </span>partie<span class="_ _b"> </span>des<span class="_ _b"> </span>langues-ob<span class="_ _5"></span>jets</div><div class="t m0 x20 he y974 ff6 fsb fc1 sc0 ls0 ws5">ou<span class="_ _a"> </span>des<span class="_ _a"> </span>langues<span class="_ _a"> </span>syn<span class="_ _1"></span>taxiques,<span class="_ _a"> </span>nous<span class="_ _a"> </span>omettrons<span class="_ _a"> </span>(comme<span class="_ _a"> </span>on<span class="_ _a"> </span>le<span class="_ _a"> </span>fait</div><div class="t m0 x20 he y975 ff6 fsb fc1 sc0 ls0 ws5">habituellemen<span class="_ _d"></span>t)<span class="_ _e"> </span>les<span class="_ _e"> </span>parenthèses<span class="_ _e"> </span>en<span class="_ _1"></span>tourant<span class="_ _e"> </span>une<span class="_ _e"> </span>sous-expression<span class="_ _e"> </span><span class="ff12">A</span></div><div class="t m0 xea h22 y976 ff1c fs13 fc1 sc0 ls0 ws5">1</div><div class="t m0 x20 he y977 ff6 fsb fc1 sc0 ls0 ws5">(qui<span class="_ _10"> </span>p<span class="_ _5"></span>eut<span class="_ _9"> </span>être<span class="_ _9"> </span>soit<span class="_ _10"> </span>une<span class="_ _9"> </span>prop<span class="_ _5"></span>osition<span class="_ _10"> </span>soit<span class="_ _9"> </span>la<span class="_ _9"> </span>désignation<span class="_ _9"> </span>syntaxique</div><div class="t m0 x20 he y978 ff6 fsb fc1 sc0 ls0 ws5">d’une<span class="_ _9"> </span>prop<span class="_ _5"></span>osition)<span class="_ _9"> </span>dans<span class="_ _8"> </span>les<span class="_ _9"> </span>cas<span class="_ _8"> </span>suiv<span class="_ _13"></span>ants<span class="_ _10"> </span>:</div><div class="t m0 x21 he y979 ff6 fsb fc1 sc0 ls0 ws5">1.<span class="_ _9"> </span>Lorsque<span class="_ _8"> </span><span class="ff12">A</span></div><div class="t m0 x92 h22 y97a ff1c fs13 fc1 sc0 ls0 ws5">1</div><div class="t m0 xcf he y979 ff6 fsb fc1 sc0 ls0 ws5">consiste<span class="_ _9"> </span>uniquement<span class="_ _9"> </span>en<span class="_ _8"> </span>une<span class="_ _9"> </span>lettre.</div><div class="t m0 x21 he y97b ff6 fsb fc1 sc0 ls0 ws5">2.<span class="_ _10"> </span>Dans<span class="_ _10"> </span>le<span class="_ _9"> </span>con<span class="_ _1"></span>texte<span class="_ _9"> </span><span class="ff15">∼<span class="ff19">(<span class="ff12">A</span></span></span></div><div class="t m0 x30 h22 y97c ff1c fs13 fc1 sc0 ls0 ws5">1</div><div class="t m0 x31 he y97b ff19 fsb fc1 sc0 ls0 ws5">)<span class="ff6">,<span class="_ _10"> </span>ou<span class="_ _10"> </span><span class="ff12">verkn</span></span>(<span class="ff12">A</span></div><div class="t m0 xa1 h22 y97c ff1c fs13 fc1 sc0 ls0 ws5">1</div><div class="t m0 x25 he y97b ff19 fsb fc1 sc0 ls0 ws5">)<span class="ff6">,<span class="_ _10"> </span>ou<span class="_ _10"> </span></span>(<span class="ff12">A</span></div><div class="t m0 xeb h22 y97c ff1c fs13 fc1 sc0 ls0 ws5">1</div><div class="t m0 xec he y97b ff19 fsb fc1 sc0 ls0 ws5">)<span class="ff12">verkn<span class="ff6">,<span class="_ _10"> </span>lorsque</span></span></div><div class="t m0 x20 h25 y97d ff12 fsb fc1 sc0 ls0 ws5">A</div><div class="t m0 xb5 h22 y97e ff1c fs13 fc1 sc0 ls0 ws5">1</div><div class="t m0 xe he y97d ff6 fsb fc1 sc0 ls0 ws5">commence<span class="_ _8"> </span>soit<span class="_ _8"> </span>par<span class="_ _9"> </span>‘<span class="ff15">∼</span>’,<span class="_ _8"> </span>soit<span class="_ _8"> </span>par<span class="_ _8"> </span>un<span class="_ _8"> </span><span class="ff12">pr</span>,<span class="_ _9"> </span>soit<span class="_ _8"> </span>par<span class="_ _8"> </span>un<span class="_ _8"> </span>opérateur</div><div class="t m0 x20 he y97f ff6 fsb fc1 sc0 ls0 ws5">(v<span class="_ _d"></span>oir<span class="_ _9"> </span>plus<span class="_ _8"> </span>bas).</div><div class="t m0 x21 he y980 ff6 fsb fc1 sc0 ls0 ws5">3.<span class="_ _8"> </span>Lorsque<span class="_ _8"> </span><span class="ff12">A</span></div><div class="t m0 x48 h22 y981 ff1c fs13 fc1 sc0 ls0 ws5">1</div><div class="t m0 xa5 he y980 ff6 fsb fc1 sc0 ls0 ws5">est<span class="_ _8"> </span>un<span class="_ _8"> </span>terme<span class="_ _8"> </span>d’une<span class="_ _b"> </span>disjonction<span class="_ _8"> </span>et<span class="_ _8"> </span>est<span class="_ _8"> </span>lui-même</div><div class="t m0 x20 he y982 ff6 fsb fc1 sc0 ls0 ws5">une<span class="_ _9"> </span>disjonction.</div><div class="t m0 x21 he y983 ff6 fsb fc1 sc0 ls0 ws5">4.<span class="_ _8"> </span>Lorsque<span class="_ _9"> </span><span class="ff12">A</span></div><div class="t m0 x92 h22 y984 ff1c fs13 fc1 sc0 ls0 ws5">1</div><div class="t m0 xcf he y983 ff6 fsb fc1 sc0 ls0 ws5">est<span class="_ _8"> </span>un<span class="_ _9"> </span>terme<span class="_ _8"> </span>d’une<span class="_ _9"> </span>conjonction<span class="_ _8"> </span>et<span class="_ _8"> </span>est<span class="_ _9"> </span>lui-même</div><div class="t m0 x20 he y985 ff6 fsb fc1 sc0 ls0 ws5">une<span class="_ _9"> </span>conjonction.</div><div class="t m0 x21 he y986 ff6 fsb fc1 sc0 ls0 ws5">5.<span class="_ _8"> </span>Lorsque<span class="_ _8"> </span><span class="ff12">A</span></div><div class="t m0 x48 h22 y987 ff1c fs13 fc1 sc0 ls0 ws5">1</div><div class="t m0 xa5 he y986 ff6 fsb fc1 sc0 ls0 ws5">est<span class="_ _8"> </span>un<span class="_ _8"> </span>opérande<span class="_ _8"> </span>et<span class="_ _8"> </span>commence<span class="_ _8"> </span>lui-même<span class="_ _9"> </span>par<span class="_ _8"> </span>un</div><div class="t m0 x20 he y988 ff6 fsb fc1 sc0 ls0 ws5">op<span class="_ _5"></span>érateur<span class="_ _9"> </span>(nous<span class="_ _9"> </span>reviendrons<span class="_ _8"> </span>plus<span class="_ _9"> </span>tard<span class="_ _8"> </span>sur<span class="_ _9"> </span>ce<span class="_ _9"> </span>p<span class="_ _5"></span>oin<span class="_ _d"></span>t).</div><div class="t m0 x21 he y989 ff6 fsb fc1 sc0 ls0 ws5">Ainsi,<span class="_ _e"> </span>au<span class="_ _e"> </span>lieu<span class="_ _1b"> </span>de<span class="_ _e"> </span>‘</div><div class="t m0 x4a h1c y98a ff14 fsb fc1 sc0 ls0 ws5"></div><div class="t m0 x4b he y989 ff15 fsb fc1 sc0 ls0 ws5">∼<span class="ff19">(<span class="ff12">S</span></span></div><div class="t m0 xed h22 y98b ff1c fs13 fc1 sc0 ls0 ws5">1</div><div class="t m0 xee he y989 ff19 fsb fc1 sc0 ls0 ws5">)</div><div class="t m0 xef h1c y98a ff14 fsb fc1 sc0 ls0 ws5"></div><div class="t m0 x58 he y989 ff15 fsb fc1 sc0 ls0 ws5">∨<span class="_ _1b"> </span><span class="ff19">(<span class="ff12">S</span></span></div><div class="t m0 x4d h22 y98b ff1c fs13 fc1 sc0 ls0 ws5">2</div><div class="t m0 xa7 he y989 ff19 fsb fc1 sc0 ls0 ws5">)<span class="ff6">’<span class="_ _e"> </span>[mais<span class="_ _e"> </span>non<span class="_ _1b"> </span>au<span class="_ _e"> </span>lieu<span class="_ _e"> </span>de<span class="_ _e"> </span>‘<span class="ff15">∼</span></span></div><div class="t m0 xc7 h1c y98a ff14 fsb fc1 sc0 ls0 ws5"></div><div class="t m0 xf0 he y989 ff19 fsb fc1 sc0 ls0 ws5">(<span class="ff12">S</span></div><div class="t m0 x57 h22 y98b ff1c fs13 fc1 sc0 ls0 ws5">1</div><div class="t m0 xf1 he y989 ff19 fsb fc1 sc0 ls0 ws5">)</div><div class="t m0 x20 he y98c ff15 fsb fc1 sc0 ls0 ws5">∨<span class="ff19">(<span class="ff12">S</span></span></div><div class="t m0 x34 h22 y98d ff1c fs13 fc1 sc0 ls0 ws5">2</div><div class="t m0 x8 he y98c ff19 fsb fc1 sc0 ls0 ws5">)</div><div class="t m0 xe8 h1c y98e ff14 fsb fc1 sc0 ls0 ws5"></div><div class="t m0 xf2 he y98c ff6 fsb fc1 sc0 ls0 ws5">’],<span class="_ _10"> </span>nous<span class="_ _10"> </span>écrirons<span class="_ _10"> </span>en<span class="_ _10"> </span>abrégé<span class="_ _10"> </span>:<span class="_ _10"> </span>‘<span class="ff15">∼<span class="_ _1f"> </span><span class="ff12">S</span></span></div><div class="t m0 xf3 h22 y98d ff1c fs13 fc1 sc0 ls0 ws5">1</div><div class="t m0 x25 h26 y98c ff15 fsb fc1 sc0 ls0 ws5">∨<span class="_ _1b"> </span><span class="ff12">S</span></div><div class="t m0 x28 h22 y98d ff1c fs13 fc1 sc0 ls0 ws5">2</div><div class="t m0 xf4 he y98c ff6 fsb fc1 sc0 ls0 ws5">’<span class="_ _1e"> </span>;<span class="_ _10"> </span>de<span class="_ _10"> </span>même<span class="_ _10"> </span>:<span class="_ _9"> </span>‘<span class="ff12">S</span></div><div class="t m0 x40 h22 y98d ff1c fs13 fc1 sc0 ls0 ws5">1</div><div class="t m0 x41 h26 y98c ff15 fsb fc1 sc0 ls0 ws5">∨</div><div class="t m0 x20 h25 y98f ff12 fsb fc1 sc0 ls0 ws5">S</div><div class="t m0 x11 h22 y990 ff1c fs13 fc1 sc0 ls0 ws5">2</div><div class="t m0 xad h26 y98f ff15 fsb fc1 sc0 ls0 ws5">∨<span class="_ _1b"> </span><span class="ff12">S</span></div><div class="t m0 xf2 h22 y990 ff1c fs13 fc1 sc0 ls0 ws5">3</div><div class="t m0 x4f he y98f ff6 fsb fc1 sc0 ls0 ws5">’,<span class="_ _b"> </span>‘<span class="ff12">S</span></div><div class="t m0 x8a h22 y990 ff1c fs13 fc1 sc0 ls0 ws5">1</div><div class="t m0 xf5 h26 y98f ff15 fsb fc1 sc0 ls0 ws5">·<span class="_ _1b"> </span><span class="ff12">S</span></div><div class="t m0 x3a h22 y990 ff1c fs13 fc1 sc0 ls0 ws5">2</div><div class="t m0 x43 h26 y98f ff15 fsb fc1 sc0 ls0 ws5">·<span class="_ _1b"> </span><span class="ff12">S</span></div><div class="t m0 xf6 h22 y990 ff1c fs13 fc1 sc0 ls0 ws5">3</div><div class="t m0 xf7 he y98f ff6 fsb fc1 sc0 ls0 ws5">’<span class="_ _2"></span>.<span class="_ _b"> </span>Cette<span class="_ _b"> </span>simplification<span class="_ _b"> </span>ne<span class="_ _b"> </span>sera<span class="_ _b"> </span>cep<span class="_ _5"></span>endan<span class="_ _1"></span>t</div><div class="t m0 x20 he y991 ff6 fsb fc1 sc0 ls0 ws5">utilisée<span class="_ _b"> </span>ici<span class="_ _b"> </span>que<span class="_ _b"> </span>dans<span class="_ _b"> </span>un<span class="_ _b"> </span>but<span class="_ _b"> </span>pratique<span class="_ _b"> </span>lorsqu’il<span class="_ _b"> </span>s’agit<span class="_ _b"> </span>d’écrire<span class="_ _a"> </span>les</div><div class="t m0 x20 he y992 ff6 fsb fc1 sc0 ls0 ws5">expressions – la formulation des définitions et des règles<span class="_ _f"> </span>syn-</div><div class="t m0 x20 he y993 ff6 fsb fc1 sc0 ls0 ws5">taxiques<span class="_ _10"> </span>devra<span class="_ _e"> </span>toujours<span class="_ _10"> </span>être<span class="_ _10"> </span>rapp<span class="_ _5"></span>ortée<span class="_ _e"> </span>aux<span class="_ _10"> </span>expressions<span class="_ _10"> </span>complètes</div><div class="t m0 x20 he y994 ff6 fsb fc1 sc0 ls0 ws5">a<span class="_ _d"></span>v<span class="_ _d"></span>ec<span class="_ _8"> </span>toutes<span class="_ _8"> </span>leurs<span class="_ _8"> </span>paren<span class="_ _1"></span>thèses.<span class="_ _8"> </span>Il<span class="_ _8"> </span>y<span class="_ _8"> </span>a,<span class="_ _8"> </span>de<span class="_ _8"> </span>toute<span class="_ _9"> </span>évidence,<span class="_ _8"> </span>lorsqu’il</div><div class="t m0 x20 he y995 ff6 fsb fc1 sc0 ls0 ws5">s’agit<span class="_ _a"> </span>d’attribuer<span class="_ _b"> </span>une<span class="_ _a"> </span>v<span class="_ _1"></span>aleur<span class="_ _a"> </span>de<span class="_ _a"> </span>v<span class="_ _1"></span>érité<span class="_ _a"> </span>à<span class="_ _a"> </span>deux<span class="_ _b"> </span>prop<span class="_ _5"></span>ositions,<span class="_ _a"> </span><span class="ff12">S</span></div><div class="t m0 xea h22 y996 ff1c fs13 fc1 sc0 ls0 ws5">1</div><div class="t m0 x20 he y997 ff6 fsb fc1 sc0 ls0 ws5">et<span class="_ _b"> </span><span class="ff12">S</span></div><div class="t m0 x9c h22 y998 ff1c fs13 fc1 sc0 ls0 ws5">2</div><div class="t m0 xc4 he y997 ff6 fsb fc1 sc0 ls0 ws5">,<span class="_ _b"> </span>quatre<span class="_ _8"> </span>p<span class="_ _5"></span>ossibilités,<span class="_ _b"> </span>qui<span class="_ _b"> </span>peuven<span class="_ _1"></span>t<span class="_ _b"> </span>être<span class="_ _b"> </span>représen<span class="_ _1"></span>tées<span class="_ _b"> </span>par<span class="_ _b"> </span>les</div><div class="t m0 x20 he y999 ff6 fsb fc1 sc0 ls0 ws5">quatre<span class="_ _b"> </span>lignes<span class="_ _a"> </span>de<span class="_ _b"> </span>la<span class="_ _b"> </span><span class="ff7">table<span class="_ _a"> </span>de<span class="_ _a"> </span>vérité </span>données<span class="_ _b"> </span>ci-dessous.<span class="_ _a"> </span>La<span class="_ _b"> </span>table</div><div class="t m0 x20 he y99a ff6 fsb fc1 sc0 ls0 ws5">mon<span class="_ _d"></span>tre<span class="_ _10"> </span>dans<span class="_ _9"> </span>lesquels<span class="_ _10"> </span>de<span class="_ _9"> </span>ces<span class="_ _10"> </span>quatre<span class="_ _9"> </span>cas<span class="_ _10"> </span>la<span class="_ _10"> </span>prop<span class="_ _5"></span>osition<span class="_ _10"> </span>comp<span class="_ _5"></span>osée<span class="_ _10"> </span>à</div><div class="t m0 x20 he y99b ff6 fsb fc1 sc0 ls0 ws5">partir<span class="_ _8"> </span>des<span class="_ _b"> </span>deux<span class="_ _8"> </span>propositions<span class="_ _b"> </span>primitiv<span class="_ _1"></span>es<span class="_ _8"> </span>à<span class="_ _b"> </span>l’aide<span class="_ _8"> </span>d’un<span class="_ _8"> </span>connecteur</div><div class="t m0 x20 he y99c ff6 fsb fc1 sc0 ls0 ws5">est<span class="_ _9"> </span>vraie<span class="_ _9"> </span>et<span class="_ _9"> </span>dans<span class="_ _8"> </span>lesquels<span class="_ _10"> </span>elle<span class="_ _9"> </span>est<span class="_ _8"> </span>fausse<span class="_ _20"></span>;<span class="_ _9"> </span>par<span class="_ _8"> </span>exemple,<span class="_ _10"> </span>la<span class="_ _9"> </span>disjonc-</div><div class="t m0 x20 he y99d ff6 fsb fc1 sc0 ls0 ws5">tion<span class="_ _10"> </span>est<span class="_ _10"> </span>fausse<span class="_ _10"> </span>uniquemen<span class="_ _1"></span>t<span class="_ _10"> </span>dans<span class="_ _10"> </span>le<span class="_ _10"> </span>quatrième<span class="_ _10"> </span>cas,<span class="_ _10"> </span>vraie<span class="_ _10"> </span>dans<span class="_ _10"> </span>tous</div><div class="t m0 x20 he y99e ff6 fsb fc1 sc0 ls0 ws5">les<span class="_ _9"> </span>autres.</div><div class="t m0 xf8 h25 y99f ff12 fsb fc1 sc0 ls0 ws5">S</div><div class="t m0 xb9 h22 y9a0 ff1c fs13 fc1 sc0 ls0 ws5">1</div><div class="t m0 x7 h25 y99f ff12 fsb fc1 sc0 ls0 ws5">S</div><div class="t m0 xf5 h22 y9a0 ff1c fs13 fc1 sc0 ls0 ws5">2</div><div class="t m0 x4a h25 y9a1 ff12 fsb fc1 sc0 ls0 ws5">S</div><div class="t m0 x1 h22 y9a0 ff1c fs13 fc1 sc0 ls0 ws5">1</div><div class="t m0 x2c h26 y9a1 ff15 fsb fc1 sc0 ls0 ws5">∨<span class="_ _1b"> </span><span class="ff12">S</span></div><div class="t m0 xf9 h22 y9a0 ff1c fs13 fc1 sc0 ls0 ws5">2</div><div class="t m0 x71 h25 y9a1 ff12 fsb fc1 sc0 ls0 ws5">S</div><div class="t m0 x45 h22 y9a0 ff1c fs13 fc1 sc0 ls0 ws5">1</div><div class="t m0 xfa h26 y9a1 ff15 fsb fc1 sc0 ls0 ws5">·<span class="_ _1b"> </span><span class="ff12">S</span></div><div class="t m0 x5c h22 y9a0 ff1c fs13 fc1 sc0 ls0 ws5">2</div><div class="t m0 xa2 h25 y9a1 ff12 fsb fc1 sc0 ls0 ws5">S</div><div class="t m0 x3d h22 y9a0 ff1c fs13 fc1 sc0 ls0 ws5">1</div><div class="t m0 xfb h26 y9a1 ff15 fsb fc1 sc0 ls0 ws5">⊃<span class="_ _10"> </span><span class="ff12">S</span></div><div class="t m0 xfc h22 y9a0 ff1c fs13 fc1 sc0 ls0 ws5">2</div><div class="t m0 xfd h25 y9a1 ff12 fsb fc1 sc0 ls0 ws5">S</div><div class="t m0 x76 h22 y9a0 ff1c fs13 fc1 sc0 ls0 ws5">1</div><div class="t m0 x47 h26 y9a1 ff15 fsb fc1 sc0 ls0 ws5">≡<span class="_ _10"> </span><span class="ff12">S</span></div><div class="t m0 xbf h22 y9a0 ff1c fs13 fc1 sc0 ls0 ws5">2</div><div class="t m0 xe1 he y9a2 ff6 fsb fc1 sc0 ls0 ws5">1.<span class="_ _24"> </span>V<span class="_ _31"> </span>V<span class="_ _44"> </span>V<span class="_ _45"> </span>V<span class="_ _46"> </span>V<span class="_ _47"> </span>V</div><div class="t m0 xe1 he y9a3 ff6 fsb fc1 sc0 ls0 ws5">2.<span class="_ _24"> </span>V<span class="_ _35"> </span>F<span class="_ _48"> </span>V<span class="_ _49"> </span>F<span class="_ _4a"> </span>F<span class="_ _4b"> </span>F</div><div class="t m0 xe1 he y9a4 ff6 fsb fc1 sc0 ls0 ws5">3.<span class="_ _2e"> </span>F<span class="_ _4c"> </span>V<span class="_ _44"> </span>V<span class="_ _49"> </span>F<span class="_ _4d"> </span>V<span class="_ _4e"> </span>F</div><div class="t m0 xe1 he y9a5 ff6 fsb fc1 sc0 ls0 ws5">4.<span class="_ _2e"> </span>F<span class="_ _4f"> </span>F<span class="_ _50"> </span>F<span class="_ _36"> </span>F<span class="_ _51"> </span>V<span class="_ _47"> </span>V</div><div class="t m0 x21 he y77 ff6 fsb fc1 sc0 ls0 ws5">La<span class="_ _9"> </span>table<span class="_ _8"> </span>à<span class="_ _9"> </span>deux<span class="_ _9"> </span>lignes<span class="_ _8"> </span>ci-dessous<span class="_ _9"> </span>est<span class="_ _8"> </span>la<span class="_ _9"> </span>table<span class="_ _9"> </span>de<span class="_ _8"> </span>la<span class="_ _9"> </span>négation.</div></div><div class="pi" data-data="{&quot;ctm&quot;:[2.010050,0.000000,0.000000,2.010050,0.000000,0.000 000]}"></div></div>
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Last edited by theducks; Yesterday at 06:10 PM. Reason: spoilered logs
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Thorium Reader is free and cross-platform and does well with fixed layout epub. Note that includes comics and manga as well as those with rendered text. In latter case I believe Thorium supports lookup and text search.
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