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"/>
- </pattern>
+ <style>
+ .cls-1 {
+ fill: #001138;
+ }
+
+ .cls-1, .cls-2, .cls-3, .cls-4, .cls-5 {
+ stroke-width: 0px;
+ }
+
+ .cls-2 {
+ fill: url(#Dégradé_sans_nom_3);
+ }
+
+ .cls-3 {
+ fill: url(#Dégradé_sans_nom_2-2);
+ }
+
+ .cls-4 {
+ fill: url(#Dégradé_sans_nom_3-2);
+ }
+
+ .cls-5 {
+ fill: url(#Dégradé_sans_nom_2);
+ }
+ </style>
+ <linearGradient id="Dégradé_sans_nom_3" data-name="Dégradé sans nom 3" x1="933" y1="91.7" x2="991.4" y2="91.7" gradientTransform="translate(0 98) scale(1 -1)" gradientUnits="userSpaceOnUse">
+ <stop offset="0" stop-color="#1d3db8"/>
+ <stop offset="1" stop-color="#1d94ff"/>
+ </linearGradient>
+ <linearGradient id="Dégradé_sans_nom_2" data-name="Dégradé sans nom 2" x1="931.6" y1="143.4" x2="990" y2="143.4" gradientTransform="translate(0 98) scale(1 -1)" gradientUnits="userSpaceOnUse">
+ <stop offset="0" stop-color="#1d94ff"/>
+ <stop offset="1" stop-color="#1d3db8"/>
+ </linearGradient>
+ <linearGradient id="Dégradé_sans_nom_3-2" data-name="Dégradé sans nom 3" x1="1.6" y1="26.6" x2="49.1" y2="26.6" xlink:href="#Dégradé_sans_nom_3"/>
+ <linearGradient id="Dégradé_sans_nom_2-2" data-name="Dégradé sans nom 2" x1=".5" y1="68.6" x2="48" y2="68.6" xlink:href="#Dégradé_sans_nom_2"/>
</defs>
- <g id="Groupe_1465" data-name="Groupe 1465" transform="translate(-78 -62.675)">
- <g id="Groupe_1464" data-name="Groupe 1464" transform="translate(78 62.791)">
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