本日のMLB試合・先発投手・オッズ(2026-07-24)

MLBの対戦、開始時刻、先発投手、マネーラインとモデル分析を毎日更新。

MLB

🎌 本日のアジア先発:Tomoyuki Sugano、Roki Sasaki

開始(UTC+8)マネーライン
2:5Milwaukee Brewers vs Colorado Rockies
先発 Shane Drohan (Left ERA 3.20) vs 🎌Tomoyuki Sugano (Right ERA 4.76)
3.062 / 1.350模型分析
LIVEDetroit Tigers vs Kansas City Royals
先発 Tarik Skubal (Left ERA 2.83) vs Beck Way (Right ERA 3.22)
1.410 / 0.000 / 3.210模型分析
LIVEPittsburgh Pirates vs Chicago Cubs
先発 Jared Jones (Right ERA 4.05) vs Matthew Boyd (Left ERA 4.15)
1.970 / 0.000 / 1.950模型分析
LIVEPhiladelphia Phillies vs New York Yankees
先発 Jesús Luzardo (Left ERA 3.43) vs Will Warren (Right ERA 4.00)
1.760 / 0.000 / 2.210模型分析
LIVEWashington Nationals vs Arizona Diamondbacks
先発 Carson Palmquist (Left ERA 8.74) vs Eduardo Rodriguez (Left ERA 2.62)
2.070 / 0.000 / 1.860模型分析
LIVEBaltimore Orioles vs Atlanta Braves
先発 vs Grant Holmes (Right ERA 3.70)
1.780 / 0.000 / 2.180模型分析
LIVENew York Mets vs Los Angeles Dodgers
先発 Sean Manaea (Left ERA 4.74) vs 🎌Roki Sasaki (Right ERA 4.98)
2.100 / 0.000 / 1.840模型分析
LIVETampa Bay Rays vs Cleveland Guardians
先発 Shane McClanahan (Left ERA 3.16) vs Joey Cantillo (Left ERA 3.74)
1.740 / 0.000 / 2.240模型分析
LIVEMiami Marlins vs San Diego Padres
先発 vs Germán Márquez (Right ERA 5.24)
1.830 / 0.000 / 2.120模型分析
LIVEBoston Red Sox vs Toronto Blue Jays
先発 Patrick Sandoval (Left ERA 4.82) vs Trey Yesavage (Right ERA 3.78)
1.830 / 0.000 / 2.120模型分析
LIVEChicago White Sox vs Houston Astros
先発 Davis Martin (Right ERA 3.31) vs Spencer Arrighetti (Right ERA 4.34)
1.760 / 0.000 / 2.210模型分析
08:05Texas Rangers vs Seattle Mariners
先発 MacKenzie Gore (Left ERA 4.80) vs Bryce Miller (Right ERA 2.27)
1.990 / 0.000 / 1.930模型分析
08:10Minnesota Twins vs Athletics
先発 Zebby Matthews (Right ERA 5.40) vs Jacob Lopez (Left ERA 6.64)
1.760 / 0.000 / 2.210模型分析
08:15St. Louis Cardinals vs Cincinnati Reds
先発 Dustin May (Right ERA 4.78) vs Rhett Lowder (Right ERA 5.75)
1.690 / 0.000 / 2.330模型分析
10:15San Francisco Giants vs Los Angeles Angels
先発 Logan Webb (Right ERA 3.87) vs Grayson Rodriguez (Right ERA 8.23)
1.660 / 0.000 / 2.390模型分析