Compare Andira Agro Tbk. (ANDI) vs Wilton Makmur Indonesia Tbk. (SQMI) Price & Performance
Price performance (Past 24H)
Key statistics
Key statistics
Andira Agro Tbk. vs Wilton Makmur Indonesia Tbk. — how do they compare? Andira Agro Tbk. trades at Rp18 (market cap 168.3B, 2.21M 24h volume), while Wilton Makmur Indonesia Tbk. trades at Rp62 (market cap 978.87B, 21.12M 24h volume). The key difference: Wilton Makmur Indonesia Tbk. is far larger — about 5.8× Andira Agro Tbk.'s market cap, and Wilton Makmur Indonesia Tbk. is more actively traded (21.12M versus 2.21M). Which is the better fit depends on your goals.
| ANDI | SQMI | |
|---|---|---|
Market Cap | 168.3B | 978.87B |
Volume | 2.21M | 21.12M |
Lot | 22.13K | 211.22K |
Turnover | 38.84M | 1.32B |
Average Price | 17.55 | 62.72 |
Value | 38.84M | 1.32B |
Indicative Equilibrium Price | 18 | 62 |
Indicative Equilibrium Volume | 3.09K | 1.12K |
Returns comparison
Trailing returns across standard periods
Returns comparison
Trailing returns across standard periods
Top news
Latest headlines on both assets
Top news
Latest headlines on both assets
About Andira Agro Tbk.
PT Andira Agro (The Entity) was established based on Notarial Deed of Ratih Gondokusumo Siswono, S.H., No. 90 dated April 28, 1995. The Entity is located in Jakarta, with its plantation area in Palembang, South Sumatera and conduct its commercial activities in 2006.
Read more on ANDI →About Wilton Makmur Indonesia Tbk.
PT Renuka Coalindo Tbk (The Company) was initially established under the name PT Sanex Qianjiang Motor International. Sanex Qianjiang Motor International Tbk (the company) was established on 21 March 2000 based on Notaries Deed dated No. 180 and the deed of establishment was approved by the the Ministry of Justice dated July 24, 2000. The Company started the business activities with import Completely Built Up motorcycle from Chinese. The company considered public response and the potential market for motorcycle product in Indonesia then improved activity to establish motorcycle fabrication and distribution.
Read more on SQMI →
