must be kept private. What is important is that all of Mary’s attributes can be recorded using a mathematical technique called cryptography (literally, “secret writing”) so that tampering will invalidate respective public key is the cryptographic magic that makes secure communications possible. The unique mathematical relationship between the keys is such that the private key can be used to produce a signature "0"]}' -P "OR ('Org1.member','Org2.member')" Note Note the endorsement policy (CLI uses polish notation), which requires an endorsement from either member of Org1 or Org2 for all transactions to sacc

must be kept private. What is important is that all of Mary’s attributes can be recorded using a mathematical technique called cryptography (literally, “secret writing”) so that tampering will invalidate respective public key is the cryptographic magic that makes secure communications possible. The unique mathematical relationship between the keys is such that the private key can be used to produce a signature "0"]}' -P "OR ('Org1. ˓→member','Org2.member')" Note: Note the endorsement policy (CLI uses polish notation), which requires an endorsement from either member of Org1 or Org2 for all transactions to sacc

must be kept private. What is important is that all of Mary’s attributes can be recorded using a mathematical technique called cryptography (literally, “secret writing”) so that tampering will invalidate respective public key is the cryptographic magic that makes secure communications possible. The unique mathematical relationship between the keys is such that the private key can be used to produce a signature "0"]}' -P "AND ('Org1.member','Org2.member')" Note Note the endorsement policy (CLI uses polish notation), which requires an endorsement from both a member of Org1 and Org2 for all transactions to sacc

definition, X2, to create a new channel, C2. To help reinforce your understanding of the simpler channel notation, we’ve used both visual styles – channel C1 is represented with blue circular end points, whereas must be kept private. What is important is that all of Mary’s attributes can be recorded using a mathematical technique called cryptography (literally, “secret writing”) so that tampering will invalidate respective public key is the cryptographic magic that makes secure communications possible. The unique mathematical relationship between the keys is such that the private key can be used to produce a signature

must be kept private. What is important is that all of Mary’s attributes can be recorded using a mathematical technique called cryptography (literally, “secret writing”) so that tampering will invalidate respective public key is the cryptographic magic that makes secure communications possible. The unique mathematical relationship between the keys is such that the private key can be used to produce a signature "0"]}' -P "AND ('Org1. ˓→member','Org2.member')" Note: Note the endorsement policy (CLI uses polish notation), which requires an endorsement from both a member of Org1 and Org2 for all transactions to sacc

definition, X2, to create a new channel, C2. To help reinforce your understanding of the simpler channel notation, we’ve used both visual styles – channel C1 is represented with blue circular end points, whereas must be kept private. What is important is that all of Mary’s attributes can be recorded using a mathematical technique called cryptography (literally, “secret writing”) so that tampering will invalidate respective public key is the cryptographic magic that makes secure communications possible. The unique mathematical relationship between the keys is such that the private key can be used to produce a signature

definition, X2, to create a new channel, C2. To help reinforce your understanding of the simpler channel notation, we’ve used both visual styles – channel C1 is represented with blue circular end points, whereas must be kept private. What is important is that all of Mary’s attributes can be recorded using a mathematical technique called cryptography (literally, “secret writing”) so that tampering will invalidate respective public key is the cryptographic magic that makes secure communications possible. The unique mathematical relationship between the keys is such that the private key can be used to produce a signature

definition, X2, to create a new channel, C2. To help reinforce your understanding of the simpler channel notation, we’ve used both visual styles – channel C1 is represented with blue circular end points, whereas must be kept private. What is important is that all of Mary’s attributes can be recorded using a mathematical technique called cryptography (literally, “secret writing”) so that tampering will invalidate respective public key is the cryptographic magic that makes secure communications possible. The unique mathematical relationship between the keys is such that the private key can be used to produce a signature

definition, X2, to create a new channel, C2. To help reinforce your understanding of the simpler channel notation, we’ve used both visual styles – channel C1 is represented with blue circular end points, whereas must be kept private. What is important is that all of Mary’s attributes can be recorded using a mathematical technique called cryptography (literally, “secret writing”) so that tampering will invalidate respective public key is the cryptographic magic that makes secure communications possible. The unique mathematical relationship between the keys is such that the private key can be used to produce a signature

definition, X2, to create a new channel, C2. To help reinforce your understanding of the simpler channel notation, we’ve used both visual styles – channel C1 is represented with blue circular end points, whereas must be kept private. What is important is that all of Mary’s attributes can be recorded using a mathematical technique called cryptography (literally, “secret writing”) so that tampering will invalidate respective public key is the cryptographic magic that makes secure communications possible. The unique mathematical relationship between the keys is such that the private key can be used to produce a signature