Hamburger SV II vs St. Pauli II

Expert Overview: Hamburger SV II vs St. Pauli II

The upcoming match between Hamburger SV II and St. Pauli II on December 13, 2025, promises to be an intriguing encounter. With an average total of 3.96 goals predicted, the game is expected to be high-scoring, providing ample opportunities for bettors focusing on over goals markets. Both teams have shown a tendency towards offensive play, with Hamburger SV II averaging 1.91 goals scored per match and conceding around 2.45 goals.

Betting Predictions

• Over 0.5 Goals HT: At 86.60, this is a highly likely outcome given both teams’ attacking prowess.
• Home Team Not To Score In 2nd Half: With odds at 58.60, it suggests a strong possibility of the home side maintaining their lead from the first half.
• Over 1.5 Goals: The odds of 80.50 reflect confidence in a lively game with multiple goals.
• Both Teams Not To Score In 1st Half: At 66.90, this indicates a potential slow start before both teams find their rhythm.
• Over 1.5 Goals HT: With odds of 65.60, expect both teams to score in the first half.
• Over 2.5 Goals: Odds at 72.60 suggest a game with plenty of scoring opportunities.
• Away Team Not To Score In 1st Half: At 64.90, indicating the home team may take an early lead.
• First Goal Between Minute 0-29: Odds of 62.10 hint at an early goal setting the tone for the match.
• Both Teams Not To Score In 2nd Half: At odds of 70.80, suggesting one team might secure their victory in the first half.
• Over 3.5 Goals: With odds at 56.80, this reflects anticipation of a high-scoring affair.
• Away Team Not To Score In 2nd Half: At odds of 66.90, similar to the home team’s second-half performance prediction.
• Home Team To Score In 1st Half: Odds at 66.30 indicate confidence in an early home goal.
• Goal In Last 15 Minutes: At odds of 62.40, suggesting drama towards the end as teams push for goals or defend leads.
• Last Goal After Minute 73: Odds at 63.20 point towards late-game excitement and potential scoring opportunities as defenses tire.
• Both Teams To Score: Odds at 62.80 highlight expectations for both sides to find the net during this encounter.
• Over 2.5 BTTS (Both Teams To Score):The odds here are set at a competitive rate of58tjwebb/luke19/src/luke19.ts import { IState } from ‘./state’; import { IPoint } from ‘./point’; export interface IVertex { readonly x: number; readonly y: number; } export interface IEdge { readonly start: IVertex; readonly end: IVertex; } export interface IFace { readonly vertices: IVertex[]; } export interface ICell { readonly edges: IEdge[]; } export interface ISegment extends Array, IPoint {} export class Cell { public readonly edges: Array; constructor(edges: Array) { this.edges = edges; } } export class Edge { public readonly start: Point; public readonly end: Point; constructor(start: Point, end: Point) { this.start = start; this.end = end; } } export class Face { public readonly vertices: Array; constructor(vertices: Array) { this.vertices = vertices; } } export class Point implements IPoint { public x!: number; public y!: number; constructor(x?: number | undefined | null | string, y?: number | undefined | null | string) { if (x === null || x === undefined || x === ”) return; if (typeof x === ‘string’) { const [xx] = x.split(‘,’); if (!isNaN(xx)) this.x = parseFloat(xx); } else if (typeof x === ‘number’) { this.x = x; } if (y === null || y === undefined || y === ”) return; if (typeof y === ‘string’) { const [yy] = y.split(‘,’); if (!isNaN(yy)) this.y = parseFloat(yy); } else if (typeof y === ‘number’) { this.y = y; } } } const EPSILON = Number.EPSILON * Math.pow(10, -4); function isBetween(a:number,b:number,c:number):boolean{ return ((a<=b && b<=c) || (c<=b && b<=a)); } function det(a:number[],b:number[]):number{ return ((a[0]*b[1])-(a[1]*b[0])); } function crossProduct(vA:number[],vB:number[]):number[]{ const vC=[(vA[0]*vB[2])-(vA[2]*vB[0]),(vA[1]*vB[2])-(vA[2]*vB[1]),(vA[0]*vB[1])-(vA[1]*vB[0])]; return vC; } function subtract(vA:number[], vB:number[]):number[]{ const vC=[(vA[0]-vB[0]),(vA[1]-vB[1]),(vA[2]-vB[2])]; return vC; } function vectorToLineSegment(pPnt:number[], pSegStart:number[], pSegEnd:number[]):number[]{ let vS=[pSegEnd[i]-pSegStart[i] for i=0; i<3;i++], vM=[pPnt[i]-pSegStart[i] for i=0; i<3;i++], vR=crossProduct(vS,vM), t=(det(vR,[1.,0.,0.])); if(Math.abs(t)<EPSILON){ t=(det(vR,[0.,1.,0.])); if(Math.abs(t)<EPSILON){ t=(det(vR,[0.,0.,1.])); if(Math.abs(t)<EPSILON){ return [-10000]; }else{ vS=vM.slice(); for(let i=3;i–;) vS[i]/=t; if(isBetween(0,vS[i],Math.sqrt((pPnt[i]-pSegStart[i])**2+(pPnt[(i+((i+1)%3))%3]-pSegStart[(i+((i+1)%3))%3])**2))){ return [10000]; }else{ return [-10000]; } } }else{ vS=vM.slice(); for(let i=3;i–;) vS[i]/=t; if(isBetween(0,vS[i],Math.sqrt((pPnt[i]-pSegStart[i])**2+(pPnt[(i+((i+1)%3))%3]-pSegStart[(i+((i+1)%3))%3])**2))){ vT=subtract(pPnt,pSegStart); for(let j=3;j–;) vT[j]/=(Math.sqrt((t*t)+(det(vR,[i==j?(-t):(+t),((j==(i+(-(-j)+(-(-j)+j))))%3)==j?(-t):(+t),((-((-j)+j)+((-(-j)+j)+j)))==j?(-t):(+t)]**2))); if(isBetween(0,vT[j],Math.sqrt(((det(vR,[((-((-j)+j)+((-(-j)+j)+((-(-j)+j)+(-(i==(-(((-(((-(((-(((-(((-(((+(i==((-(-(i+j))))+(+-(-(i+j)))))+(+(++(–(–(++(–(++(–(++(–(++(–(++(–(++(++(–(++(–(++(()))))))))))))))))))+(+(-(++(++(()))))))))))+(+(-(++(()))))))+(+(-(++(()))))))+(+(-(++(()))))))+(+(-(++(() )))))))), (+(-(++(() ))))), (+(-(++(() ))))), (+(-(++(() )))))])))))|||)(**)(**)**)-det(vR,[((-((-(((–((((((((((((((((((((((((–((((((((((((–+(((+(–((((+++())))))&&&)&&&)&&&)&&&)&&&)&&&)&&&)&&&)&&&)&)&)&)&)&)&)&)&)&)&)&)&&)&&&&&&&&&&&&&&&&&&&&&&&&&&&&(++++++)())||||||||||||||||||||||||||||||||)|(|(|(|(|(|(|(|(|(|(|(|(|(|||||||)|)|)|)|)|)|)|)|)|)|)|)|)())()()()()()()()()()()))())))))))))+++++++++++++++++++++++++++++++)]))-det(vR,[((-((-(((–((((((((((((((((((((———-|-|-|-|-|-|-|-|-|-|–|–|–|–|–|–|–|–|–|–|–|–|-|———–)-|—|—|—|—|—|—|-|-|-|-|-|-|(—————————–))-|(—————————-)-|(——————————)-|(——————————)-|(——————————)-|(——————————)-|(——————————)-|(—————————-))-|(—————————-))-|(—————————-))-|(—————————-))-|(—————————-))-|(—————————-))-||(————————)||(||(||(||(||(||(||(||(||(||||||||)||||)||||)||||)||||)||||)||||)||||))())())())())())())())()))]))]])))]))]])))**,**,**)**)**)**)**)**)**)**)* if(isBetween(0,vT[j],Math.sqrt(det(subtract(subtract(pPnt,pSegEnd),subtract(pPnt,pSegStart)),subtract(subtract(pPnt,pSegEnd),subtract(pPnt,pSegStart)))**2))){ return [10000*(10000+t)]; }else{ return [-10000*(10000+t)]; } }else{ return [-10000]; } }else{ return [-10000]; } } } return [10000*t]; } function lineIntersect(lASeg:[number,number,number,number],lBSeg:[number,number,number,number]):boolean{ const lATmp=[lASeg[x]forxofxinrange(4)], lBTmp=[lBSeg[x]forxofxinrange(4)], lACross=crossProduct([lATmp[x]-lBTmp[x]forxofxinrange(4)],lATmp), lBCross=crossProduct([lATmp[x]-lBTmp[x]forxofxinrange(4)],lBTmp); if(det(lACross,lBCross)!=0){ const lD=((det(lACross,lATmp))/(det(lACross,lBCross))), lE=((det(lBCross,lBTmp))/(det(lACross,lBCross))); if(isBetween(0,lD,Math.sqrt(sum([(lATmp[x]**2+lBTmp[x]**2)-(lD*lATmp[x]+lE*lBTmp[x])**2forxofxinrange(4)]))) && isBetween(0,lE,Math.sqrt(sum([(lATmp[x]**2+lBTmp[x]**2)-(lD*lATmp[x]+lE*lBTmp[x])**2forxofxinrange(4)])))){ return true; } } return false; } function edgeIntersect(eASeg:[number,number,number,number],eBSeg:[number,number,number,number]):boolean{ const eADist=Math.sqrt(sum([(eASeg[(eAx*4)+(eAx*6)]-eASeg[((eAx*4)+(eAx*6))+eAx])**2for eAxofxeAxinrange([8,-7,-6,-7,-8,-7,-6,-7])])), eBDist=Math.sqrt(sum([(eBSeg[(eBx*4)+(eBx*6)]-eBSeg[((eBx*4)+(eBx*6))+eBx])**^)for eBoxfeBoxinrange([8,-7,-6,-7,-8,-7,-6,-7])])), eADir=[[math.cos(math.atan(eASeg[eAy*eAy*eAy*eAy]/math.sqrt(eASeg[eAy*eAy*eAy*eAy]**^)^^^))^)^)^^]^)/math.sqrt(math.cos(math.atan(eASeg[eAy*eAy*eAy*eAy]/math.sqrt(eASeg[eAy*eAy*eAy*eAy]**^)^^^))^)^)^^]^**^^ + math.sin(math.atan(eASeg[eAY***Y****Y****Y****Y****Y****Y****Y****Y****Y***y*/math.sqrt(eASeg[eAY***Y****Y****Y****Y****Y****Y***y***y***y***y***y***y***y]**^^^^))^)^^^^^))/math.sin(math.atan(eASey[eAY*****YYYYYYYYYYYYYYYYYY******YYY*****yyy******yyy******yyy******yyy])/math.sqrt(eASE*y*[eeeeeeeeyyyyyyyyyyyyyyyyyyyyyyyyyyy******yyy******yyy******yyy******yyy]))][([eeexxxxxxoooofffxxxxxxooofffxxxxxooffffxxxxxxxooooooofffffffoooooooooooffffffffffoooooooooooffffffffffffffffooooooooooooooffffffffffffffffffooooooooooooooofffffffffffffttttttttttttttttttttttooooooooooooooooooooooobbbbbbbbbbbbbbbbbbbbbbbooooooooooooooooooooobbbbbbbbbbbbbbbbbbbbbbbooooooooooooooooooooobbbbbbbbbbbbbbbbbbbooooooooooooooooobbbbbbbbbbboooolllllllllloooooooolllllloooooooollllooooooollllooollloolloolololoollolololoollolololoollololoollololoollololoollolloolloolloolloolloolloolloolloolloloolloolloolloolloolloolleeeeeeelllleeeeeelllleeeeeelllleeeeeelllleeeeeeellleeeeeellleeeeeel]]for eayoeayoinrangerange([8 -7 -6 -7 -8 -7 -6 -7])), eBDir=[[math.cos(math.atan(eBSey[eBY*****YYYYYYYYYYYYYYYYYY******YYY*****yyy******yyy******yyy******yyy])/math.sqrt(eBSey[eBY*****YYYYYYYYYYYYYYYYYY******YYY*****yy*******yy*******yy*******yy])))/math.squareroot(math.cos(math.atan(eBSey[eBY*****YYYYYYYYYY*******YYY********yy********yy********yy********yy))/squareroot(squareroot(squareroot(squareroot(squareroot(squareroot(squareroot(squareroot(squareroot(squareroot(squarerootsquaresquareeeeesssssssssssssseeeeeeeeeeessssssssssseseeeeeeeeesseesssseesseesseeesseeesseeesseeesseeesseeesseeesseeeseesseesssseesseesseesseesssseesseesssseesseesseesssseeseesseeeseseseeseeseseseeseseseeseseseeseseseeseseeeesseeesseeesseeesseeesseee]]for ebxyoebyoinrangerange([8 -7 -6 -7 -8 -7 -6 -7]))), eARay=[sum([[[sum([[sum([[sum([[sum([[sum([[sum([[sum([[sum([[[[[[[[[[[[[[[[[[[[[[[[ sum( sum( sum( sum( sum( sum( sum( sum( sum( sum( sum( sum( eADir[f] eBDir[f] eAX eBX f) f) f) f) f) f) f) f) f) f) f) f) f) f)] f)] f)] for foffofinrangerange([-9 ,-8 ,-9 ,-10 ,-11 ,-12 ,-11 ,-10 ,-9 ,-8 ,-